text:
Q: Specify AnyConnect Profile on Command Line I have a GUILess Linux Distro Client, so I'd rather avoid the Cisco GUI
I connect through the CLI with credentials and Host using:
/opt/cisco/anyconnect/bin/vpn

I then have the following error :
>> error: VPN establishment capability for a remote user is disabled

So I worked that around by inserting the AllowRemoteUsers entry into a new Profile.xml file that I created manually in folder /opt/cisco/anyconnect/profile
<AnyConnectProfile xmlns="http://schemas.xmlsoap.org/encoding/">
  <ClientInitialization>
    <WindowsVPNEstablishment>AllowRemoteUsers</WindowsVPNEstablishment>
  </ClientInitialization>
</AnyConnectProfile>

Problem is, I still got the error even after rebooting
So I guess that my profile file is not being taken into account
In a windows version documentation I saw that the <profile-name> could be passed to the VPN cli exe file as a parameter, so I was wondering if there was such a possibily on the cli... (however, the --help switch does not mention such a command)
Is there a way to make this work properly in Linux though CLI ?

PS : After spending a whole night haunting mailing lists archives and the like I ended up switching to openconnect which worked straight out in one single command without any configuration needed.
(Still curious about the answer though.)

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case. Once a breakout clears, many acne sufferers are left with discolored marks or scars to deal with. The key is to make sure you have a foundation on hand to cover up everything we don't want the world to see (though we're all for not covering anything up, too, if that's your preference!). Ahead, we share five foundations that can help conceal the look of acne-related marks and scars.
Meet a formula that gives twice the coverage of a classic foundation for up to 16 hours of color wear. To cover minor to moderate skin issues — think: redness, hyperpigmentation, acne scars and birthmarks — look to Smooth Liquid Camo Foundation. The broad-spectrum SPF 25 formula contains a high level of pigments for coverage that looks like skin, not makeup. What's more, thanks to its lightweight texture and matte finish, the foundation is never cakey or masky. It's even suitable for sensitive skin. Choose from 15 shades.
Drop formulations are great options for covering acne blemishes because you can control the coverage and placement. NYX Can't Stop Won't Stop Foundation is lightweight, waterproof and ultra-pigmented, so you don't have to worry about your blemishes peeking through. This formula is also available in 45 versatile shades, meaning there's a shade for a wide range of beauty lovers. The best part though is the price, at an MSRP of $15 a bottle, it's so affordable you can stock up on two.
If you want to spot-conceal a few marks or still want that no-makeup-makeup look, we recommend opting for a high-performance, full-coverage concealer. This formula wears for up to 24 hours (but we don't recommend sleeping in it!), and is the brand's highest coverage available. It's extra-large applicator makes covering large areas easy, but you can easily dot it on for smaller spots, too.
Formulated with only ten10 ingredients, Dermablend Flawless Creator Lightweight Foundation works for virtually every skin type. Its high pigment load makes it an ideal choice for covering blemishes of every kind and can be built up to offer full coverage without looking cakey or pared down to offer a veil of coverage.
If you're looking for a breathable option that offers coverage and skin benefits, look no further than IT Cosmetics Your Skin But Better CC Cream. This much loved option was designed to color-correct, and it contains SPF to help you avoid sun-induced hyperpigmentation (provided you wear the proper amount of sunscreen underneath).


Thank you for your texts and emails of concern. I'm safe, and the fire is east of where the grain is stored.
Unfortunately, the land I lease in Santa Rosa is in the fire. No crops were lost and no one was harmed. Our main concern is making sure all the people and animals are safe.


text:
9th Colorado New Play Summit takes on theater's…
9th Colorado New Play Summit takes on theater's peaks and valleys
Casey (Ben Huber) finds his inner drag queen in "The Legend of Georgia McBride."
Stage 3: Kim Staunton in the Denver Center Theatre Company's world- premiere production of "black odyssey."
Stage1: Playwright Marcus Gardley, foreground, sits down with the actors and director for a reading of his play "black odyssey."
Tom Alan Robbins and Tasha Lawrence in "The Whale," which was recently staged at New York's Playwrights Horizon and won the Lucille Lortel Award for Outstanding Play.
Stage2: "black odyssey" director Chay Yew, center, leads actors Brenda Pressley and Cleavant Derricks during rehearsal.
Playwright Matthew Lopez's full-scale production of 2013 summit work "The Legend of Georgia McBride" is included in this year's summit.
By Lisa Kennedy | lkennedywriter@gmail.com | The Denver Post
PUBLISHED: January 30, 2014 at 8:48 a.m. | UPDATED: April 28, 2016 at 3:22 a.m.
A movie set can resemble a construction site. Chunky electrical cables snake along floors out onto streets, slithering toward humming generators. Lights and filters stand like a thicket just beyond the action. Duct tape is a staple. All that scaffolding we never see, just out of the shot, makes what we do see on screen all the more remarkable. Or not.
The work of play-making can be so very different. From the get-go, a play can be bare-bones wonder. A good reading can immediately entertain — and how.
To tweak the words of one Danish prince holding forth on a Denver stage currently, the play — and the process — are the thing.
Come Feb. 7, the Denver Center for the Performing Arts invites audiences — and quite a few visiting industry folk — to dive into that process when it holds its 9th Colorado New Play Summit.
The annual event is one of the most quietly thrilling arts happenings this city offers. Not because its fare is polished to a fine sheen but because the promise and possibility of engaged theater can be on such vivid display in staged readings. It doesn't hurt, too, that the price is inviting: $10 for one reading; $40 to hear all five works on this year's slate.
"There's an engagement that happens with readings," says Bruce Sevy, Denver Center's director of new play development.
"It's amazing what actors can do with so little rehearsal when they're not dealing with costumes and the logistics of blocking and all that kind of thing. You have pure story as told through the language. There's a lean-in quality audiences bring to this."
This year's summit includes staged readings of three works directly commissioned by the Denver Center: James Still's "Appoggiatura" and Idris Goodwin's "Victory Jones and the Incredible One Woman Band." And, after producing "Plainsong" and "Eventide," the Denver Center concludes its Kent Haruf trilogy with Eric Schmiedl's adaptation of the Colorado novelist's elegiac tale of marriage and mortality, "Benediction."
Completing the five staged readings are Laura Schellhardt's dark comedy "The Comparables" and Kirsten Greenidge's drama "Zenith.
Also included in the mix are full-scale productions of 2013 summit pleasures "black odyssey," Marcus Gardley's exquisite take on Homer's epic, and Matthew Lopez's vivacious — and deep — drag fable "The Legend of Georgia McBride."
Living process
Play-writing is dynamic. Revision takes place from rehearsal to rehearsal. Scenes get excised. Acts trimmed. This goes on even during the full-scale world premiere productions of summit work.
Last year, tucked in the Space Theatre, Lauren Feldman pecked at her laptop, tweaking away, as she watched a rehearsal of her physically demanding play "Grace, Or the Art of Climbing."
The scripts for "The Legend of Georgia McBride" and "black odyssey" a month out from their opening nights are not the same as those of the shows now on stage.
"I don't think plays are ever done," Gardley said in December. "Usually, I'll just stop hearing it. When it stops speaking to you, you just have to let it be."
It helps when a sympathetic entity is listening in.
"I love being able to work with the knowledge that I have someone or some institution to turn to for help as I work," said Matthew Lopez. "This is a laboratory."
Says Sevy of his and the Denver Center's approach, "I'm process-focused as much as product-focused. We're getting better at doing the process of how we go from here to there. We make sure we're respecting the playwright.
"That's something that never shows up in the reading or the production, but it's a very important measure of our dance with these creative people who are bringing us their work."
"Do living playwrights"
The Denver Center gave four of last year's summit readings full-scale productions.
That's a bold commitment of the sort that actually ushers new work into theaters and new playwrights into our cultural consciousness.
"I think one of our responsibilities is to do living playwrights," says Sevy. "Who better than us to do this? It's our mission, frankly, and nothing is more energizing to this institution."
Recently successful summit offerings include "Lydia," by Octavio Solis, and "The Whale." Samuel D. Hunter's play about a morbidly obese man and his daughter was staged at New York's Playwrights Horizon's and won the Lucille Lortel Award for Outstanding Play in 2013.
Having a summit piece make it to a New York stage is a measure of success to be sure, says Sevy.
"It's great if these plays go on and have a life (but)I see it as great because it gives more attention for the new-play program, and we'll get more scripts."
Will local audiences follow?
"I think Denver is still a 'becoming city,' which I love," says Sevy. "It hasn't had a lid put on it. It's still evolving." Which, he believes makes it a good fit for new-play development.
Plays are living things. And their creators live in a world in need of fresh storytelling to help the rest of us navigate the shoals and open waters.
Or to play off the Summit's moniker: We need art that helps us scale the exhilarating peaks and descend disquieting valleys.
"We're all going on this journey," he says of new stories and new ways of telling the enduring ones.
"Oh plays? What can a play be?"
Lisa Kennedy: 303-954-1567, lkennedy@denverpost.com or twitter.com/bylisakennedy
More in Theater
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Denver concerts, holiday events, Broadway shows canceled as COVID outbreaks spread

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eSecurityPlanet > Endpoint > The Future of Firefox Security
The Future of Firefox Security
New efforts in 2012 could make the open source browser even more secure.
The year 2012 will likely be a milestone for Mozilla's Firefox web browser, as the open source group aims to further accelerate web innovation. Among the ways that Mozilla plans on improving Firefox in 2012 is by way of a number of efforts that could make the browser more secure for a greater number of users.
Mozilla makes incremental security updates with each release -- such as the recent Firefox 9 update, which patched several security vulnerabilities. The open source browser vendor also works on making the overall platform more secure, which will be the core focus in 2012.
"Longer term, a lot of the work that we do around core technologies factors in security primitives," Johnathan Nightingale, Director of Firefox Engineering at Mozilla told InternetNews.com. (The term "security primitives" refers to the building blocks used to provide security services in the software application.)
As an example, Nightingale noted that Mozilla configured support for WebGL as a way to address security concerns with cross-domain texture loading. He explained that with WebGL the idea was to utilize a protocol-based solution that can shut down an entire class of vulnerabilities.
More recently, Mozilla has been working on JIT hardening to mitigate against JIT spraying attacks. The JIT (Just-In-Time) compiler in JavaScript is a common attack vector in modern browser attacks.
"The reality is that the way our JIT engine is built makes it somewhat resilient to JIT Spraying attacks," Nightingale said. "But there is still work we can do on that class of vulnerability to just get it out of the realm of even the theoretical -- and that work is ongoing."
Another approach to browser security, which has already been adopted by Google Chrome, is known as "process sandboxing." With process sandboxing, the idea is to isolate processes in order to reduce the potential risk and attack surface for a given browser process or operation.
"Sandboxing has some real benefits, but it's not a silver bullet," Nightingale said. "It is something that our platform team is looking at really closely."
Nightingale added that Mozilla is trying to find a good way to deliver sandboxing discretely, without the need to re-architect large portion of the Firefox platform. He noted that sandboxing is a security tool that Mozilla definitely sees as being beneficial.
Painless updates equal better security
Another area that Mozilla is looking at for Firefox security is the updating mechanisms for the browser. Currently, Firefox users need to click through dialog boxes and interact with the browser in order to get the latest updates. A pair of efforts now underway will likely improve the process and enable more users to get updates easily with minimal interaction.
One of these efforts focused on making Firefox easier to update is called "hotfix addons."
"What hotfix does is it gives us an extra tool to address issues we see in the field without having to push a brand new update," Nightingale explained. "It lets us push out updates in a targeted way and it lets us deliver a fix to our users without introducing a lot of the current interruption that a full software update involves."
The hotfix feature will give Mozilla a way to patch a vulnerability or fix an important issue without requiring a full build. In some cases, there won't even be a need to restart the browser.
The second effort is the upcoming "silent update" process. Nightingale noted that since the Firefox 4 release in March of 2011, Mozilla has been releasing new browsers every six weeks. That rapid release cycle has involved a certain amount of interruption for users who have to take the time to install the updates. Nightingale stressed that finding a way to apply updates quickly and without interruption will be the single most effective method to keep users safe online.
"What we're building now is a system that is really quite silent," Nightingale said. "If you want to be notified, of course you'll still have that option."
In contrast to a hotfix update, the silent update is a way of eliminating the interruption of entirely replacing an existing version of Firefox with a new version of Firefox.
"Every time we push a full update, we're saying 'Here is a new Firefox executable and a new set of associated libraries that have gone through a lot of development'," Nightingale said.
"In different problem situations we'll use different approaches," Nightingale said. "If we had to disable an SSL Certificate Authority for instance, we can do that as a hotfix -- but if it was something that affects how our JavaScript compiler works, we'd likely rebuild that rather than trying to patch on top of it."
While Mozilla is working on new ways to eliminate classes of vulnerabilities and updating the browser, Nightingale stressed that building a secure browser is an incremental and iterative process.
"At the end of the day there is a lot of hard work that goes into building a secure product release after release after release," Nightingale said. "Sometimes that means fixing a lot of unglamorous bugs."
Sean Michael Kerner is a senior editor at InternetNews.com, the news service of the IT Business Edge Network.
2019 IT Security Employment Outlook: The Hottest Skills and Markets
NETWORK SECURITY | By Paul Rubens, January 03, 2019


I have a battle that goes on within myself every time I want to make caramel popcorn. The battle isn't whether or not I should make it. No, it is whether to make a gooey popcorn or a crunchy popcorn. I love them both for different reasons. A few years ago I thought I was a gooey person all the way. I then decided to make a crunchy popcorn and couldn't stop eating it. It has been a while since I have made this soft gooey popcorn and now I can't stop eating this one either. The moral of the story is that caramel popcorn is divine no matter what form it comes in!
Melt butter in a medium saucepan. Add corn syrup and brown sugar. Bring mixture to a boil. Once boiling mix in sweetened condensed milk. Cook for 5-10 minutes or until mixture almost reaches a soft ball stage. I like mine a little softer so I brought it to about 220 degrees. Pour over one large bowl popped popcorn. I used air popped popcorn but microwave popcorn works well too. I used about 1 cup un-popped popcorn that turned into one large bowl of popcorn. Use more or less popcorn depending on how much caramel you like on your popcorn.
Years ago I was at a group function where dessert was served. I have always loved apple crisp so I was excited when I found out that was the dessert. I took one bite and realized that there was an amazing explosion of flavors in my mouth. I knew I had to have the recipe. The best part of this recipe is that it is so simple. When she told me how to make it I was amazed that something that tasted so great could possibly be so easy. This is my go-to recipe whenever I need to make something that is delicious but don't have a lot of prep time.
*Note: I have used the homemade cake mix for this recipe ever since I discovered the recipe for homemade cake mix and I LOVE it. You can use a box cake mix instead of the homemade version but trust me the homemade results are fantastic and you know exactly what is in it. I keep the homemade cake mix in the freezer and use it whenever I need so it is just as easy as using a box mix. If you do use a box mix just know you will need to use more butter.
Spread apple pie filling in a 9X13 pan. Sprinkle cake mix evenly over top of pie filling. Sprinkle brown sugar over cake mix. Drizzle melted butter over brown sugar. Bake in a 375 degree oven for 30 minutes. Enjoy with ice cream or whipping cream on top.
Just when I think our zucchini plant is slowing down it goes and produces a million more zucchini! Luckily I have a few zucchini recipes up my sleeve that I haven't shared with all of you yet!
First I must tell you that my husband and I are currently on a chia seed kick! I blame my mom for this! I had never even heard of the stuff until we were over at their house. They eat it in their oatmeal almost every morning. My husband has since spent the last few weeks reading about chia seed and all its wonderful properties. Come to find out chia is quite good for you and keeps you full longer. You might have noticed that I added chia to these waffles. I also added it to this bread. Please note that the chia seed is completely optional, but it does add a little extra nutrients if you happen to have it on hand.
Grease 2 loaf pans with either butter, shortening, or coconut oil. Sprinkle 1/4 cup turbinado or raw sugar in each pan. Shake sugar around the bottom and sides of pan to coat all sides (as if you were flouring the pan but with sugar). Sprinkle chia seed in the bottom of a medium size bowl. Place a fine mesh strainer over bowl. Pour grated or pureed zucchini with all its juice in strainer and allow to drain into the chia seed. This will soften up the chia seed. Set aside and allow chia to soak up zucchini juices for at least 10 minutes. In a stand mixer beat eggs. Add oil brown sugar and vanilla. Add 2 cups drained zucchini. Using a fine mesh strainer pour soaked chia seed into strainer to drain any excess liquid. Add chia seed to mixture. Next add whole wheat flour, white flour, salt, cinnamon, baking powder and soda. Mix until well combined. Place batter in 2 loaf pans. Bake at 350 degrees for 1 hour. (I doubled the batch and made 3 loaf pans and 1 bunt pan).
I am very lucky to have lots of family close by. Both my husband's and my family all live withing a 45 minute drive. We always have lots of family stuff going on and are so lucky to get to see all of them so frequently. I currently have 2 sister-in-laws that are pregnant. Both are due around the same time. Even better than getting 2 nieces or nephews I get 3! Yes one of my sister-in-laws is having twins! When all is said and done she will have 5 children. We don't have any kids yet so this to me is mind boggling! She is already pretty miserable and still has a few months left to go, so I decided I should help her out a bit. She has 3 kids and a husband to feed and always tries to make home cooked meals. I decided that I should make a bunch of freezer meals. I could keep a few for my husband and myself and give the rest to her. This way her family can still eat home cooked meals, but with very little work on her part. This was the first of my freezer meal adventure.
I have always loved lasagna. It is fairly simple to make and tastes so good. I love that lasagna actually gets better after a day or so of letting it sit. It is a great one to make the day before and not have to do much the next day. It is also a great freezer meal. I like to divide mine between two 8X8 pans, eat one and freeze one. You could even break it into small portions and make a few in bread pans if you are only feeding a couple people.
I got this recipe from my mom. It is the recipe she always made us growing up. She got the recipe from her sister. I have always loved it so thanks Aunt Jackie for a great recipe!
Brown hamburger and onion in a large skillet. Cook until no longer pink and onions are soft. Drain meat. Combine meat and spaghetti sauce set aside. In a blender or food processor combine ricotta or cottage cheese and egg. Blend until smooth. This step is optional and isn't really needed if you are using ricotta cheese. Cover the bottom of a 9X13 (or 2 8X8) pan with a small amount of meat sauce. Place uncooked noodles in a single layer over sauce. Spread half of the cheese egg mixture over noodles. Add a layer of meat sauce, more noodles, then cheese mixture, and remaining meat sauce. Cover with grated mozzarella cheese. Cover with foil and bake at 350 degrees for 1 hour.
* Freezer directions: Before baking lasagna cover with foil or lid and place in freezer for up to 6 months. If you are using 8X8 or 9X9 pans you can actually freeze the lasagna over night. The next day place pan in a small amount of warm water to loosen up the edges. You can then pop the frozen lasagna out of you pan and slip it into a gallon size zip lock bag. Not only does it take up less space in your freezer but you get to keep using your pan. On baking day slide frozen lasagna back into baking dish and let thaw. Once thawed bake as directed above.
You can also bake from frozen, but you won't want to put the cheese on until after it has baked for a while. To bake from frozen place covered lasagna (without cheese) in a cold oven and preheat to 350 degrees. Bake for 1 hr 35 minutes. Uncover and sprinkle with cheese. Bake for another 30 minutes or until bubbly.
If you are using glass pans I recommend you thaw the lasagna first. Even Pyrex pans can shatter with extreme temperature differences (trust me I know).
I first need to mention that every time I remember that we are already into September I want to cry. Just a little bit. Summer has just flown by! It really has been a great summer. It always seems that just as I am getting used to it being summer it is gone. Oh well. I will say that I am really excited to see all the pretty fall colors that are sure to be popping up soon.
As you may know our zucchini plant has done quite well this year. It really did take over our garden. We have been able to make lots of yummy foods and still give some away. It has been great. Here is another Zucchini recipe that really is one of my favorites! This casserole is full of flavor and really could almost be eaten as the main dish but I usually serve it as a side. We had this at a family get together and I just knew that I had to have the recipe. We have had it several times since and I have loved it every time.
In a large pot cook zucchini and onion in boiling salted water for 5-10 minutes. Drain well. In a large bowl combine soup and sour cream. stir in shredded carrots. fold in zucchini mixture. Toss stuffing mix with melted butter. Spread 1/2 stuffing mixture in a 12X7 baking dish (9X13 works too if you don't have a 12X7). Spoon zucchini mixture on top of stuffing. Sprinkle the rest of the stiffing mixture on top. Bake at 350 degrees for 25-30 minutes or until heated through.
I love bread! If a restaurant serves bread before the meal I am usually more excited to eat the bread than anything else. I don't know if it is just the fact that I am usually really hungry when they bring the bread out, or if the bread really is just amazing. Either way I love going to places that serve amazing bread. This restaurant is the same. I always love eating their bread. My mom actually gave me this recipe. She had it at a friends house and raved about it so much that I just had to get the recipe. This recipe really does come pretty close to the real thing, if I could only find some opera singer to come sing in my kitchen!
1. In the bottom of your mixer combine water, yeast and sugar. Mix it around a bit with a spoon and let it sit for 5 minutes.
2. Add the salt, oil and 1 C flour. Mix for 30 seconds to incorporate.
3. Add the rest of the flour about 1/2 C at a time, while the mixer continues to mix.
4. When all of the flour is incorporated mix on high for about 7 minutes.
5. While your mixer is doing it's fine work, get your herbs and seasonings ready to go. I like to snip rosemary with scissors. You don't want to eat any of the thick stem that rosemary comes on, only the little needles.
6. When your dough is done mixing add the rosemary, pepper and Italian seasoning. Mix just until incorporated.
7. Cover your mixing bowl with a kitchen towel and let it rise for about 40 minutes, or until doubled in size.
8. Divide the dough into 2 parts. Shape into balls and place on a sprayed cookie sheet, or a cooking stone with a bit of olive oil on it.
9. Spray a sharp knife with cooking spray and cut 2 slits in the top of the bread.
10. In a small bowl whisk an egg until frothy. Brush the egg all over the top of the loaf and into the cracks.
11. Place the loaves into a warm oven. (I set mine to 170) Let them rise until doubled in size, about 15 minutes.
12. Turn your oven up to 370 degrees and bake for about 20 minutes, or until golden brown.
13. When the loaves come out of the oven, place them on a cooling rack. Brush butter over the tops and sprinkle a little bit of salt over the top of the butter. Be careful to not get too much. I always use freshly cracked salt. You can buy both salt and pepper crackers at Costco these days. Look on the spice aisle.
Recipe Source: Jamie Cooks It Up!


text:
The 2014 Champions Indoor Football season was the second and final season of the Champions Professional Indoor Football League (CPIFL). With players like Clemson's #20 Antonio Clay with the Kansas Koyotes. It was the result of the brainchild of Sioux City Bandits owner Bob Scott. The regular season began on Friday, February 28 when the Lincoln Haymakers lost to the Wichita Wild in Nebraska, 62–10. It finished on Saturday, June 7. The league champion was the Wichita Wild, who defeated the Sioux City Bandits by a score of 46–41 in the 2014 Champions Bowl. The season MVP was Rocky Hinds of the Wichita Wild. The CPIFL merged with the Lone Star Football League over the offseason, to create Champions Indoor Football (CIF).

Standings

y - clinched top overall seed

x - clinched playoff berth

Playoffs

References

External links
 Official website

Champions Professional Indoor Football League

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The shoes are absolutely gorgeous! It took forever to arrive due to the Chinese New Year but it was worth the wait. I wear a size US 11 and the size 42 is perfect.
I absolutely love these shoes. I received so many compliments that I lost count. Btw, they are very comfortable. I highly recommend.


text:
lilFed's #CBR5 Review #4 Cary Grant – The Lonely Heart by Charles Higham & Roy Moseley / Cary Grant – A Biography by Marc Eliot
Posted on January 30, 2013 by Tony Maxwell
(Apologies for the 'sticker marks' on the b&w cover pic, purely my fault)
There are only six Cary Grant movies (spanning a 34-year career) that I have seen in their entirety: North by Northwest, To Catch A Thief, The Philadelphia Story, Topper, Arsenic and Old Lace, and His Girl Friday. An impressive enough list of films, but not enough qualification to comment in any depth on the scope of Grant's film career; quite honestly, I'm not that anxious to catch up on every single film of his, even after just finishing the second of two books on his life. But I obviously enjoyed The Lonely Heart (1989), not one I would have normally checked out when it was one of the last books in my library's 'Performing Arts' section around two years ago that I hadn't already read (their 'Music' and 'Entertainment' shelves aren't exactly overflowing, or regularly updated). So, when noticing A Biography (2004) in softback at a bookstore sales bin around last Christmas, it seemed that the opportunity to read and compare two 'intimate' biographies of an actor I had always been fond of, written 15 years apart, would serve two purposes: the first of course being simply which book was better. The second, but ultimately primary purpose, was to discover a more revealing documentation about one of the more universally accepted "Iconic images" to be ingrained with the definitive characteristics that image has securely preserved for generations after his death.
A man so uniquely debonair, self-assured, witty and admired as Cary Grant is beyond demythologizing; his legacy and identity cannot be tarnished; rumors of homosexual relationships and revelations of LSD usage and cruel mental spousal abuse has not replaced the image and sparkling charisma Grant is remembered for; and these two purportedly 'tell-all' biographies will hardly diminish its resonance for the average admirer.
He is known as the second Greatest Male Star of All Time by the American Film Institute, with 'Star' being a particularly apt descriptor. Although nominated twice for the Academy Award for Best Actor (Penny Serenade and None But the Lonely Heart), it was only after retirement that he was presented an Honorary Oscar, at the 42nd Academy Awards in 1970. Grant remained one of Hollywood's top box-office attractions for almost 30 years, but this was due as much to a sense of good taste and knowing intuition in selecting film roles that blended with his best abilities as much as not ever casting him in more dramatically challenging or uncomfortable roles. Despite the 'shadiness' of characters like the ones in To Catch A Thief and Suspicion, he was never the villain. And never the pursuer – Grant's sharp sense of what he could or could not 'get away' with in terms of character acceptability was such that his younger leading ladies (Grace Kelly, Audrey Hepburn) were always clearly portrayed as the ones more desirous of amorous attention from him than the other way around.
Grant was a favorite of Hitchcock, who called him "the only actor I ever loved in my whole life." Having had a gift for both physical humor and comic timing, he never strayed too far from being, simply, 'Cary Grant'. But that was quite enough.
Grant's troubled childhood affected his romantic relationships, most certainly an underlying factor throughout five marriages. His mother suffered from clinical depression since the death of a previous child, and her husband placed her in a mental institution, telling his then nine-year-old son only that she had gone away on a "long holiday". Believing she was dead after his father re-married and left young Archibald Leach before he was 10 years old, Grant did not learn otherwise until he was 31 and discovered her alive in a care facility. He was reunited with his mother, and did as much as he was allowed to try and make her life more comfortable, but they never regained the close bond they had once shared, and A Biography details this complex relationship and speculates on how this colored his entire outlook on life.
Although both The Lonely Heart and A Biography claim to have the 'real story' behind Grant's true sexuality, neither one really outdoes the other with an original item or claim that would reveal any more than what has been circulating forever; but for anyone who previously wasn't aware of the rumors, innuendo, sensational tidbits and, well, just about everything that's been printed about Cary Grant based solely on what somebody besides the man himself has shared, rest assured that no startlingly new 'revelations' have come about in the last quarter century. Sources as far back as gossip columnist Hedda Hopper and as recently as the 2012 memoir Full Service by a Scott Bowers, who claimed he was a lover of both Grant and Randolph Scott, have said that Grant was bisexual. The Lonely Heart covers Grant's alleged involvement with costume designer Orry-Kelly when he first moved to Manhattan, and there are no end to the speculative scenarios others have collected or created regarding Grant's having lived with actor Randolph Scott off and on for 12 years. Richard Blackwell wrote that Grant and Scott were "deeply, madly in love," though this could merely be wishful conjecture on his part. Grant's widow Barbara Harris, a British hotel public-relations agent, who was 47 years his junior when she became the last Mrs. Grant, has disputed that there was a relationship with Scott. And An Autobiography relates that Grant's one-time girlfriend Maureen Donaldson wrote in her 1989 memoir, An Affair to Remember: My Life with Cary Grant, that Grant had volunteered to her that his first two wives had accused him of being homosexual. But when Chevy Chase tactlessly joked about Grant's being gay in a television interview in the late 70's, Grant sued him for slander, more on principal and the fact that Chase's jibe wasn't very humorous to begin with; the suit was settled out of court. The Lonely Heart maintains that this incident can be as telling as one wants to interpret.
On December 25, 1949, Grant married Betsy Drake. He appeared with her in two films. This would prove to be his longest marriage, ending on August 14, 1962. Drake introduced Grant to LSD, and in the early 1960s he related how treatments (over 100) with the hallucinogenic drug—legal at the time—at a prestigious California clinic had finally brought him inner peace after yoga, hypnotism and mysticism had proved ineffective. Grant and Drake divorced in 1962.
While I personally find Eliot's A Biography the most interesting to read, the only notable variable among virtually all the sources I've read, including in these books, is how the stories are presented, and such is Grant's enduring legend that no one author will take a definitively harsh or mean-spirited approach when discussing these subjects.
Neither of these books are written with the intent to cast Cary Grant's life in any shadow of deception or as a strenuous attempt to sensationalize or distort his persona; remarkably, neither source claims to have the complete story behind any of the gossip or insider knowledge of potentially scandalous revelations behind Grant's deep, questionably intimate relationship with Randolph Scott, or his mental abuse and controlling nature towards his wives, though these subjects are not shied away from. There are actually only a few differences in each author's book, due more to individual concentration on certain relationships or events than any glaring omissions or of one writer's attempt to vary from the actual story. The Lonely Heart takes particular interest in describing alleged WWII spy activities Grant collaborated with in service of the British military allies, though this doesn't add up to much significance as a whole. But A Biography highlights a relationship he shared with Sophia Loren, and this subject comes that much closer to help in understanding his relationships with the women in his life.
Grant fell madly in love with Sophia Loren while filming The Pride and the Passion (1957) when he was 53 and she was 22, despite the fact that he was married to actress Betsy Drake. However, Loren was seriously involved with producer Carlo Ponti, and her passion fizzled when the film wrapped. He was still in love with Loren when it came time for them to film Houseboat (1958). She went to the director in tears, complaining that Grant was chasing her again – she had told Grant she was in love with Carlo Ponti, but he didn't believe her. Her sudden marriage to Ponti shortly afterwards went a bit further in convincing him, but he continued to speak of his relationship with Sophia Loren as one of the most passionate romances in his life.
Not that Grant ever had need of worrying about the totality of his effect on the fairer sex, or the ease in which he entranced women half his age even in his final years. Cary Grant retired from the screen at 62 when his daughter Jennifer was born, but he had fully intended retiring much earlier than that. He initially decided to end his 1953 retirement just to make To Catch a Thief (1955). Although fifty when To Catch a Thief was filmed, Grant was still playing a character of thirty-five! When the film proved to be a huge success he agreed to make further films. He was director Howard Hawks's first choice to play the lead in Man's Favorite Sport? (1964), but he turned it down because he was 59 and leading lady Paula Prentiss was but 25 years old. He also maintained a year-round tan and a full head of hair that he didn't bother coloring once it turned white.
For the academic seeking a more concentrated analysis of Grant's film career and the philosophy of his craft yet critical of the consummate actor/performer with a carefully selected resume' of projects not designed to expand his finite range in any remarkably dramatic way, as could be interpreted in later cinema actors Robert Redford's or Warren Beatty's body of work, neither The Lonely Heart or A Biography would offer much more in that department.
But to separate the man from his craft would only give a less insightful interpretation of either. I thought Eliot's A Biography would be more readable simply by virtue of its later publication, but this wasn't the case – both are nearly equal in overall presentation and easy-to-follow structure.
For some reason, the unavoidable realization that Cary Grant's life, and legend, can only be appreciated for the unwavering resiliency and lasting significance that has already been ascribed to it, makes this actor's body of work one of the more precious and unassailable accomplishments of consistent quality that only the most revered artist achieves in a lifetime, and beyond.
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Home News Transworld will publish Julia Gillard and Ngozi Okonjo-Iweala's Women in Leadership
Transworld will publish Julia Gillard and Ngozi Okonjo-Iweala's Women in Leadership
Published June 26, 2020 by Tamsin Hackett
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Bantam Press, an imprint of Transworld, will publish Women and Leadership by former Australian prime minister Julia Gillard and former Nigerian finance minister Ngozi Okonjo-Iweala....
Bantam Press, an imprint of Transworld, will publish Women and Leadership by former Australian prime minister Julia Gillard and former Nigerian finance minister Ngozi Okonjo-Iweala.
Editorial director Andrea Henry acquired UK & Commonwealth rights (excluding ANZ and Canada) from Knopf Vintage at Penguin Random House Australia. The title will be published in e-book and audio in July 2020, and in paperback in September 2020.
Women and Leadership explores gender bias in leadership through contributions from some of the world's most powerful women, including Hillary Clinton, Jacinda Ardern, Joyce Banda, Christine Lagarde, Michelle Bachelet, Ellen Johnson Sirleaf, Erna Solberg and Theresa May.
In the book, the female leaders speak freely and honestly about having their ideas stolen by male colleagues, about what it's like to be called fat or a slut in the media, and about the things they wish they had done differently.
Gillard and Okonjo-Iweala use their research to test hypothesis about why women seldom rise to the very top, particularly in the political sphere. Ultimately aiming to give insight into how gender and sexism affect perceptions of women as leaders, the trajectories of their leaderships, and the circumstances in which they come to an end.
Gillard commented: "I want to live in a world where women play an equal role in decision making at every level and their leadership capacity is fairly evaluated, rather than being subject to sexism, stereotyping or misogyny. Getting there will require strategies for change that combine the best of research with real world insights. That's exactly what our book does, and I am particularly proud that we have been able to distil all we have learned into advice about what everyone can do in their own lives to make a difference."
Henry added: "Gillard and Okonjo-Iweala's interviews with these remarkable women, their commentary and analysis, shed important light on women's unequal access to power. What is it that makes things different for women? The book highlights why we need more women leaders—a need that much Covid coverage supports— and offers practical thoughts on how we can help to make that happen. These ideas feel timely and important, and we're delighted to be working with Julia and Ngozi."
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\section{Introduction}\label{sec-introduction}
Let $\mathcal{M}_g$ (resp. $\mathcal{A}_g$) be the fine moduli scheme of smooth projective curves of genus $g$ (resp. of principally polarized abelian varieties of dimension $g$) with  level-$N$ structures, $N$ being a fixed integer at least 3 so that the corresponding moduli problems are representable. We have the Torelli map $j^\circ:\mathcal{M}_g\rightarrow\mathcal{A}_g$, whose image $\mathcal{T}_g^\circ$ is called the open Torelli locus. The closure $\mathcal{T}_g$ of $\mathcal{T}_g^\circ$ is called the Torelli locus, and $\mathcal{T}_g^\circ$ is known to be an open subscheme of $\mathcal{T}_g$. Note that $\mathcal{A}_g$ is a connected Shimura variety, in which we can talk about Shimura subvarieties (cf. \autoref{sec-preliminaries}). A Shimura subvariety $M\subset \mathcal{A}_g$ is said to be contained generically in $\mathcal{T}_g$ if $M\subset\mathcal{T}_g$ and $M\cap\mathcal{T}_g^\circ\neq\emptyset$. It was conjectured that:

\begin{conjecture}[Oort]\label{Oort conjecture}
For $g$ sufficiently large, the Torelli locus $\mathcal{T}_g$ contains NO Shimura subvarieties of positive dimension generically.
\end{conjecture}

We refer to the recent survey \cite{moonen-oort-13} of Moonen-Oort and the references there for the history, motivation, applications and further discussion of this conjecture. There has been much progress towards the above conjecture, see for example \cite{chen-lu-zuo,dejong-noot-91,dejong-zhang-07,grushevsky-moller-13,hain-99,lu-zuo-14,moonen-10}, etc.

Inside $\mathcal{T}_g$ there is the hyperelliptic Torelli locus $\mathcal{TH}_g$ corresponding to Jacobians of hyperelliptic curves (including the non-smooth ones) with $\mathcal{TH}_g^\circ:=\mathcal{TH}_g\cap\mathcal{T}_g^\circ=j^\circ(\mathcal{H}_g)$ open in $\mathcal{TH}_g$, where $\mathcal{H}_g\subset \mathcal{M}_g$ is the locus of smooth hyperelliptic curves. In this paper we study the following hyperelliptic analogue of Oort's conjecture:

\begin{theorem}[hyperelliptic Oort conjecture]\label{hyperelliptic Oort conjecture}
For $g>7$, the hyperelliptic Torelli locus $\mathcal{TH}_g$ does not contain any Shimura subvariety of positive dimension generically.
\end{theorem}
Similar to the Torelli case, here a Shimura subvariety $M$ of $\mathcal{A}_g$ is contained generically in $\mathcal{TH}_g$ if and only if $M$ is contained in $\mathcal{TH}_g$ and the intersection $M\cap\mathcal{TH}_g^\circ$ is non-empty. It is known that when $g$ is small, there indeed exist  Shimura subvarieties of positive dimension contained generically in the hyperelliptic Torelli locus, see for instance \cite{grushevsky-moller-13,moonen-10,lu-zuo-14}. In particular, Grushevsky and M\"oller constructed in \cite{grushevsky-moller-13} infinitely many Shimura curves contained in $\mathcal{TH}_3$.

Assuming the Andr\'e-Oort conjecture for $\mathcal{A}_g$, we deduce from the theorem above the following finiteness result on  CM points in the open Torelli locus $\mathcal{TH}_g^\circ$.
\begin{corollary}
For $g>7$, if the Andr\'e-Oort conjecture for $\mathcal{A}_g$ is true, then there exists at most finitely many smooth hyperelliptic   curves of genus $g$ (up to isomorphism) with complex multiplication.
\end{corollary} Coleman's conjecture (cf. \cite{coleman-87}) predicts that for $g$ sufficiently large, there exists at most finitely many smooth curves of genus $g$ (up to isomorphism) whose Jacobians are CM abelian varieties. The corollary above gives a partial answer to the hyperelliptic analogue of this conjecture.

The main idea of the proof is as follows:
\begin{enumerate}
\item[Step 1]
We reduce the problem to the case when $M\subset \mathcal{A}_g$ is a simple Shimura variety, in the sense that it is defined by a connected Shimura datum $(\mathbf{G},X;X^+)$ with $\mathbf{G}^\mathrm{der}$ a $\mathbb{Q}$-simple semi-simple $\mathbb{Q}$-group. The case of Shimura curves have been studied in \cite{lu-zuo-14}, and we assume that $\mathbf{G}^\mathrm{der}$ is not isomorphic to $\mathrm{SL}_2$ over $\mathbb{Q}$, hence the boundary components in the Baily-Borel compactification of $M$ are of codimension at least 2. In particular, the closure ${\overline{M}}$ of $M$ in the Baily-Borel compactification of $\mathcal{A}_g$ is obtained by joining boundary components of codimension at least 2, using functorial properties of the Baily-Borel compactification.

\item[Step 2]
Assume that $M$ is a Shimura subvariety of $\mathcal{A}_g$ contained generically in $\mathcal{TH}_g$. Let $C$ be a generic curve in the closure ${\overline{M}}$ of $M$ as above. Then we may take $C$ meeting ${\overline{M}}\backslash M$ trivially due to the codimension condition in Step 1. If $\mathcal{TH}_g^\mathrm{sing}:=\mathcal{TH}_g\setminus\mathcal{TH}_g^\circ$ meets ${\overline{M}}$ also in codimension at least 2, then we may take $C$ meeting $\mathcal{TH}_g^\mathrm{sing}$ trivially, which contradicts the affineness of the hyperelliptic Torelli locus. Hence the intersection $\mathcal{TH}_g^\mathrm{sing}\cap M$ contains a divisor of $M$.

\item[Step 3]
The locus of decomposable principally polarized abelian varieties $\mathcal{A}^\mathrm{dec}_g$ is a finite union of Shimura subvarieties of $\mathcal{A}_g$, and $\mathcal{A}_g^\mathrm{dec}\cap\mathcal{TH}_g=\mathcal{TH}_g^\mathrm{sing}$. Hence the intersection $\mathcal{TH}_g^\mathrm{sing}\cap M$ contains a divisor $M'$ which is also a Shimura subvariety. We may then apply dimensional induction to $M'$, and use the result of \cite{lu-zuo-14} to obtain the bound $g>7$.
\end{enumerate}

In \autoref{sec-preliminaries} we collect briefly some facts about Shimura subvarieties,
part of which is reproduced from \cite{chen-lu-zuo}. In \autoref{sec-proof} we prove the main result by completing Step 2 and Step 3 introduced above.

\subsection*{Acknowledgement}This work is supported by SFB/Transregio 45 Periods, Moduli Spaces and Arithmetic of Algebraic Varieties of the DFG (Deutsche Forschungsgemeinschaft), and also supported by National Key Basic Research Program of China (Grant No. 2013CB834202). The first named author is partially supported by National Natural Science Foundation of China (Grant No. 11301495).

\subsection*{Convention and notations} Denote by $\mathbb{S}$ the Deligne torus $\mathrm{Res}_{\mathbb{C}/\mathbb{R}}\mathbb{G}_{\mathrm{m},\mathbb{C}}$. For $k$ a commutative ring, linear $k$-groups stand for affine algebraic $k$-groups. For $\mathbf{G}$ a linear $\mathbb{Q}$-group, write $\mathbf{G}(\mathbb{R})^+$ for the neutral connected component of the Lie group $\mathbf{G}(\mathbb{R})$, and $\mathbf{G}(\mathbb{Q})^+$ for the intersection $\mathbf{G}(\mathbb{Q})\cap\mathbf{G}(\mathbb{R})^+$.

\section{Preliminaries on Shimura varieties}\label{sec-preliminaries}
In this section we recall some  facts about Shimura (sub)varieties, functorial properties of Baily-Borel compactification, and the notion of decomposable locus in $\mathcal{A}_g$.

We follow \cite{chen-lu-zuo,lu-zuo-14} closely for the basic notions of connected Shimura data and Shimura subvarieties.

\begin{definition}[connected Shimura data, cf. \cite{deligne-pspm}, \cite{milne-05}]
(1) A Shimura datum is a pair   $(\mathbf{G},X)$ subject to the following constraints:
\begin{enumerate}
\item[SD1]
$\mathbf{G}$ is a connected reductive $\mathbb{Q}$-group, and $X$ is a $\mathbf{G}(\mathbb{R})$-orbit in $\mathrm{Hom}_{\mathbb{R}-\mathrm{Gr}}(\mathbb{S},\mathbf{G}_\mathbb{R})$ with $\mathbb{S}=\mathrm{Res}_{\mathbb{C}/\mathbb{R}}\mathbb{G}_{\mathrm{m} \mathbb{C}}$ the Deligne torus. We also require that $\mathbf{G}^\mathrm{ad}$ admits no compact $\mathbb{Q}$-factors.

\item[SD2]
For any $x\in X$, the composition $\mathrm{Ad}\circ x:\mathbb{S}\rightarrow\mathbf{G}_\mathbb{R}\rightarrow\mathrm{GL}_{\mathfrak{g},\mathbb{R}}$ induces on $\mathfrak{g}=\mathrm{Lie}\mathbf{G}$ a rational Hodge structure of type $\{(-1,1),(0,0),(1,-1)\}$.

\item[SD3]
For any $x\in X$, the conjugation by $x(\sqrt{-1})$ induces a Cartan involution on $\mathbf{G}^\mathrm{ad}_\mathbb{R}$.
\end{enumerate}

It is known that $X$ is a finite union of Hermitian symmetric domains, each connected component of which is homogeneous under $\mathbf{G}^\mathrm{der}(\mathbb{R})^+$.

A morphism between Shimura data is a pair $(f,f_*):(\mathbf{G},X)\rightarrow(\mathbf{G}',X')$ where $f:\mathbf{G}\rightarrow\mathbf{G}'$ is a $\mathbb{Q}$-group homomorphism, such that the push-forward $f_*:\mathrm{Hom}_{\mathbb{R}-\mathrm{Gr}}(\mathbb{S},\mathbf{G}_\mathbb{R})\rightarrow\mathrm{Hom}_{\mathbb{R}-\mathrm{Gr}}(\mathbb{S},\mathbf{G}'_\mathbb{R})$ sends $X$ into $X'$. When $f$ is an inclusion of a $\mathbb{Q}$-subgroup, the push-forward $f_*$ is injective, and we get the notion of Shimura subdata.

In particular, if $(f,f_*):(\mathbf{G},X)\rightarrow(\mathbf{G}',X')$ is a morphism of Shimura data, then it is easily verified that the pair $(f(\mathbf{G}),f_*(X))$ is a subdatum of $(\mathbf{G}',X')$, called the image subdatum of the morphism.

When $(\mathbf{G},X)$ is a subdatum of $(\mathbf{G}',X')$ with $\mathbf{G}$ a $\mathbb{Q}$-torus, then $X$ consists of a single point $\{x\}$ and one writes $(\mathbf{G},x)$ for simplicity.

(2) A connected Shimura datum is of the form $(\mathbf{G},X;X^+)$ where $(\mathbf{G},X)$ is a Shimura datum and $X^+$ is a connected component of $X$. Notions like morphisms between connected Shimura data, connected Shimura subdata, etc. are defined in the evident way.

\end{definition}

\begin{definition}[Shimura varieties and Shimura subvarieties]
(1)  A (connected) Shimura variety is a quotient of the form $\Gamma\backslash X^+$ where $X^+$ is a connected component from some connected Shimura datum $(\mathbf{G},X;X^+)$ and $\Gamma\subset\mathbf{G}^\mathrm{der}(\mathbb{R})^+$ is an arithmetic subgroup. We write $\wp_\Gamma:X^+\rightarrow\Gamma\backslash X^+$ for the uniformization map $x\mapsto \Gamma x$.

(2) For $M=\Gamma\backslash X^+$ a Shimura variety as in (1), a Shimura subvariety of $M$ is of the form $\wp_\Gamma(X'^+)$ where $X'^+$ comes from some connected Shimura subdatum $(\mathbf{G}',X';X'^+)\subset(\mathbf{G},X;X^+)$. If we choose an arithmetic subgroup $\Gamma'$ of $\mathbf{G}'^\mathrm{der}(\mathbb{R})^+$ which is also contained in $\Gamma$, then $\wp_\Gamma(X'^+)$ is the same as the image of $\Gamma'\backslash X'^+\rightarrow\Gamma\backslash X^+, \ \Gamma'x'\mapsto \Gamma x'$.

In particular, if $({\mathbf{T}},x)$ is a connected subdatum with ${\mathbf{T}}$ a $\mathbb{Q}$-torus in $\mathbf{G}$, the Shimura subvariety we obtained is a point. In the literature it is often referred to as special points or CM points, because in the Siegel case, i.e. when $(\mathbf{G},X)=(\mathrm{GSp}_V,\mathcal{H}_V)$ and $M=\mathcal{A}_g$ cf.\autoref{Siegel modular varieties} below, they correspond to CM abelian varieties via the modular interpretation.
\end{definition}

\begin{remark}
In standard references on Shimura varieties, like \cite{deligne-pspm} and \cite{milne-05}, a complex Shimura variety is defined adelically as the double quotient $M_K(\mathbf{G},X)=\mathbf{G}(\mathbb{Q})\backslash(X\times\mathbf{G}({{\mathbb{A}}_f})/K)$ where $(\mathbf{G},X)$ is a Shimura datum and $K\subset\mathbf{G}({{\mathbb{A}}_f})$ is a compact open subgroup\ .
{Fix a connected component $X^+$ of $X$ and a set of representatives $\{q\}$ of the double quotient $\mathbf{G}(\mathbb{Q})_+\backslash\mathbf{G}({{\mathbb{A}}_f})/K$ with $\mathbf{G}(\mathbb{Q})_+$ being the stabilizer of $X^+$ in $\mathbf{G}(\mathbb{Q})$,} we get an isomorphism $M_K(\mathbf{G},Y)\simeq\coprod_q\Gamma_K(q)\backslash X^+$, with $\Gamma_K(q):=\mathbf{G}(\mathbb{Q})_+\cap qKq^{-1}$ a congruence subgroup of $\mathbf{G}(\mathbb{Q})_+$ which acts on $X^+$ through its image in $\mathbf{G}^\mathrm{ad}(\mathbb{Q})^+$, which in turn is an arithmetic subgroup of $\mathbf{G}^\mathrm{ad}(\mathbb{Q})^+$ by \cite{borel-69} 8.9 and 8.11.
The adelic setting is convenient for discussion of arithmetic properties like canonical models. However in our study it suffices to treat Shimura varieties as complex algebraic varieties, and from the viewpoint of Baily-Borel compactification the definition of connected Shimura varieties as $\Gamma\backslash X^+$ given above is sufficient, because an arithmetic subgroup $\Gamma$ of $\mathbf{G}^\mathrm{der}(\mathbb{R})^+$ acts on $X^+$ through its image in $\mathbf{G}^\mathrm{ad}(\mathbb{R})^+$ which is again an arithmetic subgroup of $\mathbf{G}^\mathrm{ad}(\mathbb{R})^+$ by \cite{borel-69}.\end{remark}

\begin{example}[{Siegel modular varieties, cf. \cite[Example\,2.1.7]{chen-lu-zuo}}]\label{Siegel modular varieties} Let $(V_\mathbb{Z},\psi)$ be a symplectic space over $\mathbb{Z}$ with $\psi:V_\mathbb{Z}\times V_\mathbb{Z}\rightarrow \mathbb{Z}$ an symplectic pairing of discriminant $\pm1$. Writing $(V,\psi)$ for the symplectic $\mathbb{Q}$-space obtained by base change $\mathbb{Z}\rightarrow\mathbb{Q}$, we get the connected reductive $\mathbb{Q}$-group of simplectic similitude $\mathrm{GSp}_V$ together with a homomorphism of $\mathbb{Q}$-groups $\lambda:\mathrm{GSp}_V\rightarrow\mathbb{G}_\mathrm{m}$, such that $\psi(gv,gv')=\lambda(g)\psi(v,v')$ for $g\in\mathrm{GSp}_V$ and $v,v'\in V$.

We put $\mathcal{H}_V$ for the set of polarizations of $(V,\psi)$, i.e., the set of $\mathbb{R}$-group homomorphisms $h:\mathbb{S}\rightarrow\mathrm{GSp}_{V,\mathbb{R}}$ such that $h$ induces a $\mathbb{C}$-structure on $V_\mathbb{R}$ and $\psi(h(\sqrt{-1})v,v')$ is symmetric and definite (positive or negative). The set $\mathcal{H}_V$ is naturally identified with the Siegel double half-space of genus $g=\frac{1}{2}\dim_\mathbb{Q} V $, and the pair $(\mathrm{GSp}_V,\mathcal{H}_V)$ is a Shimura datum. Let $\mathcal{H}_V^+$ be the connected component of $\mathcal{H}_V$ corresponding to positive definite polarizations, and let $\Gamma\subset\mathrm{Sp}_V(\mathbb{R})$ be an arithmetic subgroup. Then the quotient $\Gamma\backslash \mathcal{H}_V^+$ is referred to as a Siegel modular variety of level $\Gamma$. This is motivated by the case when $\Gamma=\Gamma(N)=\mathrm{Ker}(\mathrm{Sp}_{V_\mathbb{Z}}(\mathbb{Z})\rightarrow\mathrm{Sp}_{V_\mathbb{Z}}(\mathbb{Z}/N))$ is the $N$-th principal congruence subgroup using the integral structure $V_\mathbb{Z}$, which gives $\Gamma(N)\backslash\mathcal{H}_V^+$ as the moduli space of principally polarized abelian varieties of dimension $g$ with level-$N$ structure, constructed by Mumford in \cite{fogarty-kirwan-mumford}.

As we have mentioned, in this paper we fix $N\geq 3$ and put $\mathcal{A}_g=\mathcal{A}_{g,N}$ to be the Siegel modular variety associated to the standard symplectic space on $V_\mathbb{Z}=\mathbb{Z}^{2g}$. The condition $N\geq 3$ assures the representability of the moduli problem. The Shimura datum is also written as $(\mathrm{GSp}_{2g},\mathcal{H}_g)$.

\end{example}

For simplicity we only consider arithmetic subgroups that are torsion-free. The quotients $\Gamma\backslash X^+$ are therefore smooth complex manifolds.

\begin{theorem}[Baily-Borel compactification, \cite{baily-borel-66}. \cite{borel-metric}]\label{baily-borel-66 compactification}
Let $M=\Gamma\backslash X^+$ be a Shimura variety. Then the following hold:

(1) $M$ is a normal quasi-projective algebraic variety over $\mathbb{C}$, and it admits a compactification, called the Baily-Borel compactification $M^\mathrm{BB}$, which is universal in the sense that if $M\rightarrow Z$ is a morphism of complex algebraic varieties with $Z$ projective, then it admits a unique factorization $M\hookrightarrow M^\mathrm{BB}\rightarrow Z$.

(2) The boundary components of $M$, i.e., irreducible components of $M^\mathrm{BB} \setminus M$ are of codimension at least 2, unless $\mathbf{G}^\mathrm{der}$ admits a $\mathbb{Q}$-factor isogeneous to $\mathrm{SL}_{2,\mathbb{Q}}$.

(3) The Baily-Borel compactification is functorial, in the sense that if $f:(\mathbf{G}',X';X'^+)\rightarrow(\mathbf{G},X;X^+)$ is a morphism of connected Shimura data and $\Gamma'\subset\mathbf{G}'^\mathrm{der}(\mathbb{R})^+$ and $\Gamma\subset\mathbf{G}^\mathrm{der}(\mathbb{R})^+$ are arithmetic subgroups such that $f(\Gamma')\subset\Gamma$, then the induced map $f:M'=\Gamma'\backslash X'^+\rightarrow M=\Gamma\backslash X^+$ is a morphism between algebraic varieties over $\mathbb{C}$, and it extends uniquely to the compactifications $M'^\mathrm{BB}\rightarrow M^\mathrm{BB}$.
\end{theorem}

\begin{corollary}[boundary components]\label{boundary components}
Let $M=\Gamma\backslash X^+$ be a Shimura variety defined by $(\mathbf{G},X;X^+)$ and an arithmetic subgroup $\Gamma\subset\mathbf{G}^\mathrm{der}(\mathbb{R})^+$. Let $M'\subset M$ be a Shimura subvariety defined by $(\mathbf{G}',X';X'^+)\subset(\mathbf{G},X;X^+)$, and assume that $\mathbf{G}'^\mathrm{der}$ admits no $\mathbb{Q}$-factor isogeneous to $\mathrm{SL}_{2,\mathbb{Q}}$. Write ${\overline{M}}'$ for the closure of $M'$ inside $M^\mathrm{BB}$,
then the irreducible components of ${\overline{M}}'\setminus M'$ are of codimension at least 2 in ${\overline{M}}'$.
\end{corollary}

\begin{proof}
The inclusion $M'\hookrightarrow M$ is a morphism of algebraic varieties $\Gamma'\backslash X'^+\rightarrow \Gamma\backslash X^+$ with $\Gamma'=\Gamma\cap\mathbf{G}'^\mathrm{der}(\mathbb{R})^+$ a torsion-free arithmetic subgroup of $\mathbf{G}'^\mathrm{der}(\mathbb{R})^+$, which is also a closed immersion. By \autoref{baily-borel-66 compactification}(3) it extends to a morphism of projective algebraic varieties $M'^\mathrm{BB}\rightarrow M^\mathrm{BB}$ which is generically injective, and the closure $\overline{M}'$ of $M'$ in $M^\mathrm{BB}$ is also the closure of the image of $M'^\mathrm{BB}$. Since $M'^\mathrm{BB}$ only joins to $M'$ finitely many boundary components of codimension at least 2, we see that $\overline{M}'$ only differs from $M'$ by a closed subvariety of codimension at least 2.\end{proof}

\begin{definition}[decomposable locus]
A principal polarized abelian variety $A$ over $\mathbb{C}$ is said to be decomposable if it is isomorphic to a product $A=A_1\times A_2$ with $A_1$ and $A_2$ both principally polarized of dimension $>0$ such that the polarization of $A$ is isomorphic to the one induced by the two polarizations on $A_1$ and $A_2$ respectively. We thus get the locus $\mathcal{A}_g^\mathrm{dec}\subset\mathcal{A}_g$ of decomposable principal polarized abelian varieties.
\end{definition}

\begin{example}[Shimura subvarieties of decomposable locus]\label{Shimura subvarieties of decomposable locus}

Given $(U,\psi_U)$ and $(W,\psi_W)$ two symplectic $\mathbb{Q}$-spaces of dimension $2m$ and $2n$ respectively, the direct sum $V=U\oplus W$ naturally carries a symplectic structure $$\psi_V:=\psi_U\oplus\psi_W:(u,w)\times(u',w')\mapsto\psi_U(u,u')+\psi_W(w,w').$$ This gives rise to the following $\mathbb{Q}$-group homomorphism $$f_{U,W}:\mathrm{GSp}_{U,W}:=\mathrm{GSp}_U\times_{\mathbb{G}_\mathrm{m}}\mathrm{GSp}_W\rightarrow\mathrm{GSp}_V$$ which is an inclusion: the fibred product $\mathrm{GSp}_{U,W}$ is defined by the two homomorphisms $$\lambda_U:\mathrm{GSp}_U\rightarrow\mathbb{G}_\mathrm{m}\leftarrow\mathrm{GSp}_W:\lambda_W$$ and it is the $\mathbb{Q}$-subgroup of $\mathrm{GSp}_V$ whose elements can be written as pairs $(g_U,g_W)$ with $g_U\in\mathrm{GSp}_U$ and $g_W\in\mathrm{GSp}_W$ acting on $U$ and on $W$ respectively with the same scalar of similitude $\lambda_V((g_U,g_W))=\lambda_U(g_U)=\lambda_W(g_W)$.

We proceed to show that the $\mathbb{Q}$-group homomorphism $f_{U,W}$ above extends to a morphism of Shimura data $(\mathrm{GSp}_{U,W},\mathcal{H}_{U,W})\rightarrow(\mathrm{GSp}_V,\mathcal{H}_V)$. Here $\mathcal{H}_{U,W}$ is the set of pairs $(h_U,h_W)$ in $\mathcal{H}_U\times\mathcal{H}_W$ such that $\lambda_U\circ h_U=\lambda_W\circ h_W$. Such a pair $(h_U,h_W)$ naturally defines an element of $\mathcal{H}_V$. The set $\mathcal{H}_{U,W}$ is  homogeneous under $\mathrm{GSp}_{U,W}(\mathbb{R})$. In fact, given two such pairs $(h_U,h_W)$ and $(h'_U,h'_W)$, there exists some element $g_U\in\mathrm{GSp}_U(\mathbb{R})$ such that $g_U(h_U)=h'_U$. Choose any  $g=(g_U,g_W)\in\mathrm{GSp}_{U,W}$ lifting $g_U$, we get a third pair $(h'_U,h''_W)=g(h_U,h_W)=(g_U(h_U),g_W(h_W))$, with $\lambda_W(g_W(h_W))=\lambda_U(g_U(h_U))=\lambda_U(h'_U)=\lambda_W(h'_W)$, hence $g_W(h_W)$ and $h'_W$ only differs by the conjugation of some element of $\mathrm{Sp}_W(\mathbb{R})=\mathrm{Ker}(\mathrm{GSp}_W(\mathbb{R})\rightarrow\mathbb{G}_\mathrm{m}(\mathbb{R}))$, and there exists $g'=(g_U,g_Wg'_W)\in\mathrm{GSp}_{U,W}(\mathbb{R})$ with $g'_W\in\mathrm{Sp}_W(\mathbb{R})$ sending $(h_U,h_W)$ to $(h'_U,h'_W)$.

We verify briefly that the pair $(\mathrm{GSp}_{U,W},\mathcal{H}_{U,W})$ satisfies the axioms defining Shimura data. For the Hodge type given by  $h=(h_U,h_W)$ on $\mathrm{Lie}\mathrm{GSp}_{U,W}$, it suffices to notice that $h:\mathbb{S}\rightarrow\mathrm{GSp}_{V,\mathbb{R}}$ has image in $\mathrm{GSp}_{U,W,\mathbb{R}}$ and thus the adjoint action of $h(\mathbb{S})$ on $\mathrm{Lie}\mathrm{GSp}_{V,\mathbb{R}}$ stabilizes $\mathrm{Lie}\mathrm{GSp}_{U,W,\mathbb{R}}$. The adjoint quotient $\mathrm{GSp}_{U,W}^\mathrm{ad}$ is clearly isomorphic to $\mathrm{GSp}_U^\mathrm{ad}\times\mathrm{GSp}_W^\mathrm{ad}$, and $h(\sqrt{-1})$ induces a Cartan involution on it because it is so with $h_U$ for $\mathrm{GSp}_U^\mathrm{ad}$ and with $h_W$ for $\mathrm{GSp}_W^\mathrm{ad}$.

In particular, $\mathrm{GSp}_{U,W}^\mathrm{der}\simeq\mathrm{Sp}_U\times\mathrm{Sp}_W$, and a connected component of $\mathcal{H}_{U,W}$ is isomorphic to $\mathcal{H}_U^+\times\mathcal{H}_W^+$. This gives us a connected Shimura subdatum $$f_{U,W}:(\mathrm{GSp}_{U,W},\mathcal{H}_{U,W};\mathcal{H}^+_U\times\mathcal{H}^+_W)\hookrightarrow(\mathrm{GSp}_V,\mathcal{H}_V;\mathcal{H}_V^+).$$

If $(U,\psi_U)$ and $(W,\psi_W)$ are given by standard integral symplectic structures $U_\mathbb{Z}\simeq\mathbb{Z}^{2m}$ and $W_\mathbb{Z}\simeq\mathbb{Z}^{2n}$, then we naturally have $V$ given by the standard integral one $V_\mathbb{Z}\simeq\mathbb{Z}^{2g}$ with $g=m+n$. The $N$-th principal congruence subgroup $\Gamma_V(N)=\mathrm{Ker}(\mathrm{Sp}_{V_\mathbb{Z}}(\mathbb{Z}\rightarrow\mathrm{Sp}_{V_\mathbb{Z}}(\mathbb{Z}/N)))$ naturally restricts to the congruence subgroup $\Gamma_U(N)\times\Gamma_W(N)$ of $\mathrm{GSp}^\mathrm{der}_{U,W}(\mathbb{R})^+$ via $\mathrm{Sp}_U\times\mathrm{Sp}_W=\mathrm{GSp}^\mathrm{der}_{U,W}\hookrightarrow\mathrm{Sp}_V$, and we get $\Gamma_U(N)\times\Gamma_W(N)\backslash\mathcal{H}_VU^+\times\mathcal{H}_W^+$ as a Shimura subvariety of $\mathcal{A}_g=\Gamma_V(N)\backslash\mathcal{H}_V^+$, which we denote as $\mathcal{A}_{m,n}$ with $m,n>0$ and $m+n=g$.

\end{example}

\begin{lemma}\label{A-dec} The decomposition locus $\mathcal{A}_g^\mathrm{dec}$ is a finite union of Shimura subvarieties in $\mathcal{A}_g$.
\end{lemma}

\begin{proof} If $A$ is a principally polarized abelian variety decomposed as $A\simeq A_1\times A_2$ with $A_1$ of dimension $m$ and $A_2$ of dimension $n=g-m$, where we assume for simplicity $m\leq n$, then the point in $\mathcal{A}_g$ parameterizing $A_1\times A_2$ naturally lies in $\mathcal{A}_{m,g-m}\subset\mathcal{A}_g$ in the sense of \autoref{Shimura subvarieties of decomposable locus}. Hence we get $$\mathcal{A}_g^\mathrm{dec}=\bigcup_{1\leq m\leq\lfloor g/2\rfloor}\mathcal{A}_{m,g-m}$$ which is a finite union of Shimura subvarieties. \end{proof}

Finally we mention the following useful fact:

\begin{lemma}[intersection of Shimura subvarieties]\label{intersection of Shimura subvarieties} Let $M'$ and $M''$ be Shimura subvarieties of an ambient Shimura variety $M=\Gamma\backslash X^+$ defined by $(\mathbf{G},X;X^+)$.  Then $M'\cap M''$ is a finite union of Shimura subvarieties of $\mathcal{A}_g$ if the intersection is non-empty.
\end{lemma}

\begin{proof}
Write  $\wp:X^+\rightarrow M$ for the uniformization map. Let $M'$ and $M''$ be defined by connected subdata $(\mathbf{G}',X';X'^+)$ and $(\mathbf{G}'',X'';X''^+)$ respectively. Then the non-empty  intersection $\wp(X'^+)\cap\wp(X''^+)$  implies that the intersection
$$\left(\bigcup_{\gamma\in\Gamma}\gamma X'^+\right)\bigcap\left(\bigcup_{\gamma\in\Gamma}\gamma X''^+\right)$$
is non-empty, and we can find $\gamma\in\Gamma$ such that $X'^+\cap\gamma X''^+\neq\emptyset$. Since $(\mathbf{G}'',X'';X''^+)$ and $(\gamma\mathbf{G}''\gamma^{-1},\gamma X'';\gamma X''^+)$ defines the same Shimura subvariety $M''$, we may assume for simplicity that $X'^+\cap X''^+\neq\emptyset$.

We thus take $x\in X'^+\cap X''^+$. Then the homomorphism $x:\mathbb{S}\rightarrow\mathbf{G}_\mathbb{R}$ factors through $\mathbf{H}_\mathbb{R}$, with $\mathbf{H}$ being the neutral component of the intersection $\mathbf{G}'\cap\mathbf{G}''$. We claim that:\begin{enumerate}
\item[(a)] $\mathbf{H}$ is a reductive $\mathbb{Q}$-subgroup of $\mathbf{G}$;

\item[(b)] $\mathbf{H}$ contains a maximal connected reductive $\mathbb{Q}$-subgroup $\mathbf{H}'$ such that $\mathbf{H}'^\mathrm{ad}$ admits no compact $\mathbb{Q}$-factors, and  $x:\mathbb{S}\rightarrow\mathbf{G}_\mathbb{R}$ factors through $\mathbf{H}'_\mathbb{R}$;

\item[(c)] Write $\mathbf{H}'(\mathbb{R})x$ for the orbit of $x$ under $\mathbf{H}'(\mathbb{R})$, then the pair $(\mathbf{H}',\mathbf{H}'(\mathbb{R})x)$ is a Shimura subdatum of $(\mathbf{G},X)$, and clearly $(\mathbf{H}',\mathbf{H}'(\mathbb{R})x;\mathbf{H}'(\mathbb{R})^+x)$ is a connected Shimura subdatum of $(\mathbf{G},X;X^+)$.
\end{enumerate}
In particular, (c) implies that if $\wp(x)$ is a point in $M'\cap M''$ then it is a point in the Shimura subvariety defined by some $\mathbb{Q}$-group $\mathbf{H}'$ uniquely determined by $\mathbf{G}'$ and $\mathbf{G}''$.
Hence the lemma would follow from \cite[Lemma\,3.7]{ullmo yafaev}, which asserts that for a given reductive $\mathbb{Q}$-subgroup $\mathbf{H}'$ of $\mathbf{G}$, there are at most finitely many Shimura subdata of the form $(\mathbf{H}',Y)$ in $(\mathbf{G},X)$, and similarly for connected Shimura subdata of the form $(\mathbf{H}',Y;Y^+)$ of $(\mathbf{G},X;X^+)$.

The proofs of the claims (a)-(c) are as follows:

(a) $\mathbf{H}$ is a $\mathbb{Q}$-subgroup of $\mathbf{G}$ such that $x(\mathbb{S})\subset\mathbf{H}_\mathbb{R}$. In particular, the centralizer of $x(\mathbb{S})$ in $\mathbf{G}_\mathbb{R}$ is compact modulo the center of $\mathbf{G}_\mathbb{R}$.
Applying \cite[Lemma\,5.1]{eskin mozes shah} we see that $\mathbf{H}_\mathbb{R}$ is reductive, hence $\mathbf{H}$ is reductive.

(b) $\mathbf{H}$ admits an almost direct product $\mathbf{H}=\mathbf{H}_0\mathbf{H}_1\mathbf{H}_2$ where $\mathbf{H}_1$ is generated by non-compact $\mathbb{Q}$-simple normal semi-simple $\mathbb{Q}$-subgroups of $\mathbf{H}$,  $\mathbf{H}_2$ is generated by the compact ones, and $\mathbf{H}_0$ is the connected center. Note that $\mathbf{H}_1\mathbf{H}_2$ equals $\mathbf{H}^\mathrm{der}$, and we put $\mathbf{H}':=\mathbf{H}_0\mathbf{H}_1$. To show that $x(\mathbb{S})$ is contained in $\mathbf{H}'_\mathbb{R}$, it suffices to show that the intersection $x(\mathbb{S})\cap\mathbf{H}_{2,\mathbb{R}}$ is zero-dimensional. But the inclusion $x(\mathbb{S})\subset\mathbf{H}_\mathbb{R}$ implies that the conjugation by $x(\sqrt{-1})$ induces a Cartan involution on $\mathbf{H}^\mathrm{der}_\mathbb{R}=\mathbf{H}_{1,\mathbb{R}}\mathbf{H}_{2,\mathbb{R}}$, which fixes the compact part $\mathbf{H}_{2,\mathbb{R}}$, hence $\mathbf{H}_{2,\mathbb{R}}$ is centralized by $x(\mathbb{S})$, which is essentially the same arguments used in \cite{ullmo yafaev} (right before Lemma 3.6).

(c) The connected reductive $\mathbb{Q}$-group $\mathbf{H}'$ of $\mathbf{G}$ admits no compact semi-simple $\mathbb{Q}$-factors. The inclusion $x(\mathbb{S})\subset\mathbf{H}'_\mathbb{R}$ implies that $\mathrm{Lie}\mathbf{H}'$ is a rational Hodge substructure of $\mathrm{Lie}\mathbf{G}$ as $\mathrm{Lie}\mathbf{H}'_\mathbb{R}$ is stabilized by the adjoint action of $x(\mathbb{S})$ on $\mathrm{Lie}\mathbf{G}_\mathbb{R}$. Hence the condition on Hodge types and on Cartan involution are both satisfied, and we get a Shimura subdatum $(\mathbf{H}',Y)$ with $Y=\mathbf{H}'(\mathbb{R})x$ being the orbit of $x$ under $\mathbf{H}'(\mathbb{R})$ inside $X$. We further have a connected subdatum $(\mathbf{H}',Y;Y^+)$, with $Y^+=\mathbf{H}'(\mathbb{R})^+x$ the connected component of $Y$ containing $x$, and the Shimura subvariety it defines is contained in $M'$ and $M''$ passing through $\wp(x)$.\end{proof}

\section{Proof of the main result}\label{sec-proof}
As we have explained in \autoref{sec-introduction} we prove the main result by induction on the dimension of a given Shimura subvariety $M$ contained generically $\mathcal{TH}_g$.
The bound $g>7$ comes from the following theorem proved in \cite[Theorem\,E]{lu-zuo-14}:

\begin{theorem}[Lu-Zuo]\label{Lv-Zuo} For $g>7$, the hyperelliptic Torelli locus $\mathcal{TH}_g$ does not contain generically any totally geodesic curves of $\mathcal{A}_g$.
\end{theorem}
Here   totally geodesic subvarieties (including the one-dimensional case, namely totally geodesic curves) are closed algebraic subvarieties in $\mathcal{A}_g$ which are totally geodesic for the K\"ahler structure. Shimura subvarieties are always totally geodesic. See \cite{lu-zuo-14} for further details.

 We start with the following property on non-simple Shimura data.

\begin{lemma}[non-simple Shimura data]\label{non-simple Shimura data} Let $(\mathbf{G},X;X^+)$ be a connected Shimura datum. Assume the associated datum of adjoint type $(\mathbf{G}^\mathrm{ad},X^\mathrm{ad};X^+)$ admits a decomposition $(\mathbf{G}_1,X_1;X_1^+)\times(\mathbf{G}_2,X_2;X_2^+)$ with $\mathbf{G}_i$ non-trivial semi-simple $\mathbb{Q}$-groups of adjoint type. Then there exists a subdatum $(\mathbf{G}',X';X'^+)$ of $(\mathbf{G},X;X^+)$, whose image under $(\mathbf{G},X;X^+)\rightarrow(\mathbf{G}^\mathrm{ad},X^\mathrm{ad};X^+)$ is of the form $(\mathbf{G}_1,X_1;X_1^+)\times({\mathbf{T}}_2,x_2)$ where $({\mathbf{T}}_2,x_2)\subset(\mathbf{G}_2,X_2;X_2^+)$ is a subdatum of CM type, i.e., ${\mathbf{T}}_2$ is a $\mathbb{Q}$-torus in $\mathbf{G}_2$ and $x_2$ is a point in $X_2 ^+$.
\end{lemma}
\begin{proof}
Take any CM subdatum  $({\mathbf{T}}_2,x_2)$ of $(\mathbf{G}_2,X_2;X_2^+)$. The pre-image of $\mathbf{G}_1\times{\mathbf{T}}_2$ under $\mathbf{G}\rightarrow\mathbf{G}^\mathrm{ad}\simeq\mathbf{G}_1\times\mathbf{G}_2$ is a $\mathbb{Q}$-subgroup $\mathbf{H}$ of $\mathbf{G}$, which is mapped onto $\mathbf{G}_1\times{\mathbf{T}}_2$. The kernel of $\mathbf{H}\rightarrow\mathbf{G}\rightarrow\mathbf{G}^\mathrm{ad}$ is central in $\mathbf{G}$, whose connected component is a $\mathbb{Q}$-subtorus of the center of $\mathbf{G}$. Hence $\mathbf{H}$ is reductive. Write $\mathbf{G}'$ for the neutral component of $\mathbf{H}$, and take $x=(x_1,x_2)\in X^+\simeq X_1^+\times X_2^+$ for some $x_1\in X_1^+$. Viewing $x$ as a point in $X^+$ for the datum $(\mathbf{G},X;X^+)$, we see that $x(\mathbb{S})\subset\mathbf{H}_\mathbb{R}$ because when viewing $x_i$ as a point of $X_i^+$ of the datum $(\mathbf{G}_i,X_i;X_i^+)$ we have $x_1(\mathbb{S})\subset\mathbf{G}_{1,\mathbb{R}}$ and $x_2(\mathbb{S})\subset{\mathbf{T}}_{2,\mathbb{R}}$. In particular $x(\mathbb{S})$ is contained in $\mathbf{G}'_\mathbb{R}$ the neutral component of $\mathbf{H}_\mathbb{R}$.
The $\mathbb{Q}$-group $\mathbf{G}'$ is a reductive $\mathbb{Q}$-subgroup of $\mathbf{G}$, whose adjoint quotient is $\mathbf{G}_1$, admitting no compact $\mathbb{Q}$-factors.

We claim that the pair $(\mathbf{G}',X'=\mathbf{G}'(\mathbb{R})x)$ is a Shimura subdatum of $(\mathbf{G},X)$: first of all the action of $\mathbb{S}$ on $\mathrm{Lie}\mathbf{G}'_\mathbb{R}$ by the adjoint action coincides with the action of $\mathbb{S}$ on $\mathrm{Lie}\mathbf{G}_\mathbb{R}$, which stabilizes $\mathrm{Lie}\mathbf{G}'_\mathbb{R}$ because $x(\mathbb{S})\subset\mathbf{G}'_\mathbb{R}$; the remaining conditions on Hodge types and Cartan involutions are valid for $x$, and clearly invariant when we conjugate $x$ by any element $g\in\mathbf{G}'(\mathbb{R})$.

Take $X'^+$ to be the connected component of $X'$ containing $x$, we get a connected Shimura subdatum $(\mathbf{G}',X';X'^+)$, whose image in $(\mathbf{G}_1,X_1;X_1^+)\times(\mathbf{G}_2,X_2;X_2^+)$ is clearly $(\mathbf{G}_1,X_1;X_1^+)\times({\mathbf{T}}_2,x_2)$.
\end{proof}

We also need the notion of Hecke translation of Shimura subvarieties. Here it suffices to use the following version (cf. \cite[Definition\,2.1.9]{chen-lu-zuo}):

\begin{definition}[Hecke translation]\label{Hecke translation}
Let $M=\Gamma\backslash X^+$ be a connected Shimura variety defined by a connected Shimura datum $(\mathbf{G},X;X^+)$
and some arithmetic subgroup $\Gamma\subset\mathbf{G}^\mathrm{der}(\mathbb{R})^+$, with $\wp=\wp_\Gamma:X^+\rightarrow M$ the uniformization map.
Let $M'\subset M$ be the Shimura subvariety $\pi(X'^+)$ defined by some connected subdatum $(\mathbf{G}',X';X'^+)$.
For $q\in\mathbf{G}(\mathbb{Q})^+$, the Hecke translation of $M'$ by $q$ is defined  as $\wp(qX'^+)$,
which is the Shimura subvariety associated to $(q\mathbf{G}'q^{-1},qX';qX'^+)$.

We clearly have the equality $\wp(qX'^+)=\wp(q'X'^+)$   as Shimura subvarieties of $M$ whenever $q=\gamma q'$ for some element $\gamma\in\Gamma$.

The union $\bigcup_{q\in\mathbf{G}(\mathbb{Q})^+}\wp(qX'^+)$ is referred to as the Hecke orbit of $M'$ in $M$.
\end{definition}

\begin{lemma}[density of Hecke orbits]\label{density of Hecke orbits}
Let $M$ be a Shimura subvariety of $\mathcal{A}_g$ defined by a connected subdatum $(\mathbf{G},X;X^+)$, which is contained generically in the hyperelliptic Torelli locus $\mathcal{TH}_g$.

(1) Assume that $M$ contains a proper Shimura subvariety $M'\subsetneq M$ of dimension $>0$ defined by some subdatum $(\mathbf{G}',X';X'^+)$. Then there exists a Hecke translate $M''=\wp(qX'^+)$ of $M'$ in $M$ contained generically in $\mathcal{TH}_g$.

(2) It suffices to prove the main theorem for $M$ such that $\mathbf{G}^\mathrm{der}$ is $\mathbb{Q}$-simple.
\end{lemma}

\begin{proof}(1) This is essentially the same as \cite[Lemma\,2.1.10]{chen-lu-zuo}. More precisely, the real approximation for linear $\mathbb{Q}$-groups implies the density of $\mathbf{G}(\mathbb{Q})^+$ in $\mathbf{G}(\mathbb{R})^+$, hence the Hecke orbit $\bigcup_{q\in\mathbf{G}(\mathbb{Q})^+}\wp(qX'^+)$ is dense in $M$. Since $M\subset\mathcal{TH}_g$ meets $\mathcal{TH}_g^\circ$ non-trivially, there exists some $q\in\mathbf{G}(\mathbb{Q})^+$ such that $\wp(qX'^+)\subset M$ is contained generically in $\mathcal{TH}_g^\circ$.

(2) Assume that $M$ is defined by some subdatum $(\mathbf{G},X;X^+)$ such that $\mathbf{G}^\mathrm{ad}$ is NOT $\mathbb{Q}$-simple. Then by \autoref{non-simple Shimura data} $(\mathbf{G},X;X^+)$ contains some subdatum $(\mathbf{G}',X';X'^+)$ with $0<\dim X'^+<\dim X^+$.
It defines a Shimura subvariety $M'\subset M$ of dimension $>0$.
If $M$ is not contained generically in $\mathcal{TH}_g$, then after passing to a suitable Hecke translate we may assume that $M'$ is contained generically in $\mathcal{TH}_g$, and to prove the main theorem it suffices to exclude the generic inclusion of $M'$ in $\mathcal{TH}_g$.
\end{proof}

The affineness of $\mathcal{TH}_g^\circ$ plays an essential role in the proof of the main result, similar to its usage in \cite{dejong-zhang-07}.

\begin{theorem}\label{thm-affine-hyper}
The open hyperelliptic locus $\mathcal{TH}_g^\circ$ is affine.
\end{theorem}
In fact it is clear that under the Torelli morphism $j^\circ$, $\mathcal{TH}_g^\circ\subset\mathcal{A}_g$ is isomorphic to the hyperelliptic locus $\mathcal{H}_g$ inside $\mathcal{M}_g$, where a level-$N$ structure has been imposed  with $N\geq 3$.

\begin{proof}[Proof of \autoref{hyperelliptic Oort conjecture}]
By \autoref{density of Hecke orbits}, it suffices to exclude simple Shimura varieties $M$ contained generically in $\mathcal{TH}_g$ for $g>7$.

The one-dimensional case, i.e., the case when $M$ a Shimura curve, is done in \autoref{Lv-Zuo}. We may thus assume that $\dim M\geq 2$. In particular, this implies that $\mathbf{G}^\mathrm{der}$ is NOT isogeneous to $\mathrm{SL}_{2,\mathbb{Q}}$, and the closure ${\overline{M}}$ of $M$ in the minimal compactification $\overline{\Acal}_g:=\mathcal{A}_g^\mathrm{BB}$ admits no boundary components of codimension one. One may thus take a generic projective curve $C$ in ${\overline{M}}$ which meets ${\overline{M}}\backslash M$ trivially.

If the singular locus in $\mathcal{TH}_g$, namely the intersection $\mathcal{TH}_g^\mathrm{sing}:=\mathcal{TH}_g\cap\mathcal{A}_g^\mathrm{dec}$,
also meets in ${\overline{M}}$ in codimension at least 2, then we may further choose $C$  meeting $\mathcal{TH}_g^\mathrm{sing}$ trivially.
But this would give a projective curve $C$ contained in the open Torelli locus $\mathcal{TH}_g^\circ$,
which contradicts the affineness of $\mathcal{TH}_g^\circ$ by \autoref{thm-affine-hyper}.
Hence at least one of the irreducible components in $\mathcal{TH}_g^\mathrm{sing}\cap M=\mathcal{A}_g^\mathrm{dec}\cap M$
is of codimension one in $M$.

Since $\mathcal{A}_g^\mathrm{dec}$ is a finite union of Shimura subvarieties in $\mathcal{A}_g$ by \autoref{A-dec}, using \autoref{intersection of Shimura subvarieties} we see that $\mathcal{A}_g^\mathrm{dec}\cap M$ is a finite union of Shimura subvarieties in $M$, and one of them is of codimension one in $M$.
Repeating the Hecke translation arguments as in \autoref{density of Hecke orbits}, we get a Shimura subvariety $M'\subset M$ of dimension $>0$ contained generically in $\mathcal{TH}_g$. We may then apply the induction on dimensions.
\end{proof}

redpajama_set_name: RedPajamaArXiv


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Юлия Алексеевна Зыкова () — российская театральная актриса.

Биография
Окончила ВТУ им. М. С. Щепкина в 1992 г. (курс В. А. Коршунова), с этого же года и до 2019 г. — в труппе МХАТ им. М. Горького.

С 2019 года — в труппе Малого театра.

В 2004 году Юлии Зыковой присвоено почётное звание заслуженного артиста Российской Федерации.

Муж — артист А. А. Чубченко. Есть дочь.

Театр
МХАТ им. М. Горького:
 «Синяя птица» М. Метерлинк, реж. К. Станиславский, Л. Сулержицкий, И. Москвин — Свет
 «Мы идем смотреть Чапаева» О. Данилов, реж. Т. Доронина — Оля, Аня
 «На всякого мудреца довольно простоты» (А. Островский, реж. В. Станицын) — Машенька
 «Доходное место» (А. Островский, реж. Т. Доронина) — Юленька
 «Зыковы» (М. Горький, реж. А. Морозов) — Целованьева
 «На дне» (М. Горький, реж. В. Белякович) — Наташа
 «Три сестры» (А. Чехов, реж. В. И. Немирович-Данченко) — Наташа
 «Одна любовь души моей» (А. Пушкин, реж. Т. Доронина) — Дульская
 «Полоумный Журден» (М. Булгаков, реж. Т. Доронина) — Николь
 «Зойкина квартира» (М. Булгаков, реж. Т. Доронина) — Манюшка
 «Вишневый сад» (А. Чехов, реж. С. Данченко) — Дуняша
 «Без вины виноватые» (А. Островский, реж. Т. Доронина) — Коринкина
 «Дама-невидимка» (П. Кальдерон, реж. Т. Доронина) — Исабель
 «Дверь в смежную комнату» (А. Эйкбурн, реж. В. Драгунов) — Феба
 «Контрольный выстрел» (Ю. Поляков, реж. С. Говорухин) — Галина, Инна
 «Васса Железнова» (М. Горький, реж. Б. Щедрин) — Наталья
 «Русский водевиль» (Н. Некрасов, В. Сологуб, реж. Т. Доронина) — Марья Петровна
 «Сон в летнюю ночь» (У. Шекспир, реж. В. Белякович) — Елена

Фильмография

Примечания

Ссылки

 https://web.archive.org/web/20131022022109/http://www.mxat-teatr.ru/docs/tpl/actor.asp?id=55&

Выпускники Театрального училища им. М. Щепкина
Персоналии:Московский Художественный академический театр имени Горького
Персоналии:Малый театр Москвы


text:
Amadeo Ricardo Frúgoli (Mendoza, 26 de febrero de 1930, 15 de junio de 2022) fue un político y abogado argentino de la provincia de Mendoza. Fue ministro de Bienestar Social entre 1970 y 1971, durante el gobierno de facto de Roberto Marcelo Levingston; ministro de Justicia, entre marzo y diciembre de 1981, durante el gobierno de facto de Roberto Eduardo Viola; y ministro de Defensa entre diciembre de 1981 y junio de 1982, durante el gobierno de facto de Leopoldo Fortunato Galtieri. Permaneció en este último cargo hasta la caída de Galtieri, el 14 de junio de 1982, tras la rendición en la Guerra de las Malvinas.

Biografía
Nació en la provincia de Mendoza en 1930. Militó en el Partido Demócrata de Mendoza (PD). Se desempeñó como Ministro de Bienestar Social durante la presidencia de facto de Roberto Marcelo Levingston entre 1970 y 1971, designado ante la necesidad del régimen de buscar dirigintes con prestigiosa carrera política con apoyo popular por problemas sociales en Mendoza que llevaron a la intervención federal a cargo de Francisco Gabrielli; posteriormente en 1973 fue elegido senador nacional por su partido.

Cuando su gestión como senador se vio acabada con el golpe, regresa a Mendoza, y participa poco en política; sin embargo, dentro del Proceso de Reorganización Nacional, el presidente de facto Roberto Eduardo Viola, lo designó Ministro de Justicia; asumió el 29 de marzo de 1981, abandonando el cargo con la llegada de Leopoldo Galtieri al poder el 22 de diciembre de aquel año, quien lo designó ministro de Defensa.

Falleció el 15 de junio de 2022 a los noventa y dos años.

Ministro de Defensa
En un principio, se dedicó a mediar entre grupos sociales en su provincia, siendo gobernardor Bonifacio Cejuela.

Más tarde, la Argentina, recupera la soberanía las Islas Malvinas, Georgias y Sandwich del Sur; desencadenando posteriormente la Guerra de las Malvinas. Pese a su cargo, no intervino en la planificación de los planes de la junta, ni siquiera integró el Comité Militar, hasta incluso llegó a afirmar que se enteró "oficialmente el mismo día de la recuperación, en la reunión de Gabinete que se realizó a las siete de la mañana del 2 de abril, y en la que el Presidente de la Nación señaló que las tropas estaban ya en las islas. Extraoficialmente, […] el 29 de marzo"; al diario Mdzol. Sin embargo, en esos momentos tuvo a su cargo el Fondo Patriótico de las Islas Malvinas y fue llamado a declarar en el llamado Informe Rattenbach.

Posteriormente, se lo pensó como un posible sucesor civil de Galtieri como presidente.

Referencias

Políticos del Partido Demócrata
Ministros de Bienestar Social de Argentina
Ministros de Salud de Argentina
Ministros de Justicia de Argentina
Abogados de Argentina
Gabinete de Roberto Marcelo Levingston
Gabinete de Roberto Eduardo Viola
Gabinete de Leopoldo Fortunato Galtieri
Senadores nacionales de Argentina por Mendoza
Católicos de Argentina


- Dropping of (different) transitional packages since 16.04 LTS released.
- Change the default channel to #lubuntu.
* Backport upstream commit to implement a custom deserializer.
* Backport upstream commit to fix OpenSSL detection with Qt 5.6 and GCC 5.
* Fix SSL issues with Qt5.6 and GCC5.
CVE-2014-8483: out-of-bounds read on a heap-allocated array.
You can't create new repositories for quassel in Ubuntu.


text:
class MainController < UIViewController

 def viewDidLoad
    view.backgroundColor = UIColor.whiteColor
    @mixpanel = Mixpanel.sharedInstance
    # Mixpanel also tracks the app version and iOS version in the background.
    @mixpanel.track("RubyMotion App Loaded")
    @my_button = UIButton.buttonWithType(UIButtonTypeRoundedRect)
    @my_button.frame = [[110,150],[100,37]]
    @my_button.setTitle("Track This", forState:UIControlStateNormal)
    @my_button.when(UIControlEventTouchUpInside) do
      red = rand(255)
      green = rand(255)
      blue = rand(255)
      color = BubbleWrap.rgb_color(red, green, blue)
      self.view.backgroundColor = color
      # This is a contrived example, but you could create a Funnel on Mixpanel
      # that would find all random colors generated between a rgb color range.
      @mixpanel.track("Click Event Color",
                      properties: {
                        red: red,
                        green: green,
                        blue: blue
                      })
    end
    view.addSubview(@my_button)
  end

  def viewDidUnload
    # Ensure all events are synced to the server before unloading the app.
    # Mixpanel syncs every 30 seconds by default.
    @mixpanel.flush
  end

end

redpajama_set_name: RedPajamaGithub


text:
Q: Angular Performance and Apply Scope I was in the middle of the development of an Angular project, and had a breakpoint on a function called from one of the Angular templates, and discovered that the function is executed 14 times.
I checked the stack trace for each call, trying to discover why the function is  called this many times although it's not in an ng-repeat block or anything, and found out that it's mostly after xhr json calls.
I understand that angular applies scope.apply and digest after xhr.json calls, but some of those calls are not really relevant to the template involved and updates other DOM elements. What im having here i think is a template that is rendered 14 times with all the overhead with the compiling and DOM manipulation, which doesn't feel right, what are my options here?

template:
<ion-view title="Checkout">
  <ion-nav-buttons side="left">
    <button menu-toggle="left" class="button button-icon icon ion-navicon"></button>
  </ion-nav-buttons>

  <ion-nav-buttons side="right">
    <button  class="button button-icon icon ion-bag righthd-icon"></button>
    <button class="button button-icon icon ion-person righthd-icon"  ng-click="showUserOptions();"></button>
  </ion-nav-buttons>

  <ion-content class="has-header ourbgcol">

                <ion-scroll class="product-details-images-container">

{{product.name}}}

$ {{product.price}}

                </ion-scroll>

        <ion-scroll>

TOTAL ${{ cart.getTotal() }}

    </ion-scroll>

</ion-content>
</ion-view>

controller:
angular.module('tailorapp.controllers').controller('ShoppingCtrl',
            ['$scope', '$stateParams', '$http', '$log', '$ionicLoading', '$ionicPopup', '$ionicActionSheet', '$resource', 'localStorageService', 'settings', 'utils', 'api',
             function($scope, $stateParams, $http, $log , $ionicLoading, $ionicPopup, $ionicActionSheet , $resource,localStorageService, settings, utils, api) {

    $log.info('Entering ShoppingCtrl scope');

    $scope.cart = utils.getCart();
...

utils factory:
.factory('utils', ['api', '$log', '$q',
function(api, $log, $q) {

    var utils = {};
    var currentUser;
    var cart = {
        products: new Array(),
        payment: 'cash',
        getTotal: function(){
            var total = 0;
            for(var i = 0; i < this.products.length; i++){
                var product = this.products[i];
                total += (product.price * product.quantity);
            }
            $log.info("getTotal Executed");
            return total;
        }
    };
...