text:
beyond the tumor
To translate the predictive power of proteomics into improved, truly personalized care that makes a real difference in the lives of cancer patients worldwide.
OncoHost is a precision diagnostics company headquartered in Binyamina, Israel and Cary, NC. Led by an experienced team of entrepreneurs and industry experts and supported by a large-scale prospective clinical trial with over 40 sites and 1500 patients recruited worldwide, OncoHost aims to understand the patient's unique response to therapy to overcome one of the major obstacles in clinical oncology today – resistance to treatment.
Supported by robust clinical evidence, strong IP positioning, and first-mover advantage, OncoHost has developed the PROphet® platform. Combining bioinformatics, system biology, proteomic pattern recognition and machine learning, PROphet® provides clinicians with actionable clinical insights, optimal choice of therapy, and a better understanding of a
patient's personalized cancer dynamics.
Ofer Sharon, MD
Dr. Ofer Sharon is a physician and entrepreneur with close to 20 years of experience in clinical and commercial product development for startups in the health tech, biotech, and medical device industries. Prior to joining OncoHost, he served multiple roles in global pharmaceutical companies including Medical Director for AstraZeneca (Israel), new technologies scout for Medimmune, and Medical Director for MSD (Israel). He co-founded several healthcare companies, mainly focusing on bioinformatic and machine learning platforms for clinical deterioration detection and early intervention. Dr. Sharon is a Major (res.) in the IDF and a medical company commander specializing in disaster relief. He received his MD cum laude from Tel Aviv University, Israel.
Steven Gottlieb, MD
Steven M. Gottlieb, M.D. is a physician executive and healthcare serial entrepreneur with over 30 years of experience in the healthcare industry. He completed his specialty training in anesthesiology, pain management and critical care medicine at The Johns Hopkins Hospital. He has founded, managed, funded, grown and exited several successful healthcare companies.
Dr. Gottlieb has served on numerous boards of directors and in various leadership positions within hospital, community, corporate and professional organizations. His board positions (chairman, member or advisory) have included Medical Center Boards of Trustees, County Board of Health, EGPG, Anthem Associates, Anesthetix Holdings, Billing Management, Coagulo Medical Technologies, TruVue Analytics, Katao Venture Partners, Temple University, First City Bank of Commerce and the Palm Beach Round Table.
Dr. Gottlieb has led or participated in a range of successful investments in a variety of growth companies, both inside and outside of the healthcare industry. Dr. Gottlieb currently serves as Chairman of Javelin10x, an organization which functions as a strategic operating partner to entrepreneurial companies and helps accelerate their growth and success.
Yuval Shaked, PhD
Co-Founder &
Chief Scientific Advisor
Prof. Yuval Shaked leads an academic research laboratory at the Rappaport Faculty of Medicine of the Technion – Israel Institute of Technology. His pioneering research, which focuses on understanding tumor-host interactions and therapy-induced mechanisms of tumor progression, serves as the scientific basis for OncoHost's technology. Prof. Shaked is currently head of the Technion Integrated Cancer Center and President of the International Cancer Microenvironment Society. Formerly, he served as Vice Dean for Research at the Rappaport Faculty of Medicine of the Technion. In addition, he is a member of several cancer societies, including American Association for Cancer Research (AACR), European Association of Cancer Research (EACR) and Israel Society of Cancer Research (ISCR). Prof. Shaked is author and co-author of over 100 peer-reviewed publications and 5 patents, and a recipient of multiple competitive research grants including the prestigious European Research Council (ERC) grants. For his achievements, he has received numerous awards including the Igal Alon fellowship award for starting junior faculty, the Krill Prize for Excellence in Scientific Research, and the Youdim Family Prize for Excellence in Cancer Research. He received his PhD in biochemistry from the Hebrew University of Jerusalem, Israel, and completed his post-doctoral training at Sunnybrook Health Sciences Centre, University of Toronto, Canada.
Adam Dicker, MD, PhD
Prof. Adam Dicker is a leading radiation oncologist, serving as Senior Vice President and Chair of Enterprise Radiation Oncology, Director of the Jefferson Institute for Digital Health, and Professor of Radiation Oncology and Pharmacology and Experimental Therapeutics at the Sidney Kimmel Cancer Center – Jefferson Health (SKCC). For his significant contributions to oncology research, education and patient care, Prof. Dicker has been named Fellow of the American Society of Clinical Oncology (FASCO) and Fellow of the American Society for Radiation Oncology (FASTRO). Among his numerous leadership positions are: Chair of the AACR's Radiation Oncology Section of the Clinical Research Subcommittee; Chair of the ASCO-ASTRO Radiation Oncology Panel; Co-chair of NRG Oncology's Translational Science and Digital Health committees; Co-Chair of the NCI Radiation Oncology Working Group; Editorial board member for several peer-reviewed journals.
Galit Yahalom, PhD
VP Clinical and Regulatory Affairs
Dr. Galit Yahalom has over 15 years of experience in the biotechnology industry, with a proven track record in end-to-end diagnostic product development, including R&D, clinical studies and regulatory submissions. She was a co-founder of, consultant for and CTO of several biomedical diagnostic companies. Dr. Yahalom holds a PhD in molecular biology from the Weizmann Institute of Science.
Yehonatan Elon, PhD
Dr. Yehonatan Elon has over 10 years of experience in the data and algorithms industry, with a proven track record in end-to-end product development. Yehonatan holds a PhD in physics from the Weizmann Institute of Science, was director of new technologies at BrightSource Energy and VP of research at MeteoLogic and Feedvisor.
Michal Harel, PhD
Director of Science and Innovation
Dr. Michal Harel has over 8 years of experience in OMIC-level bioinformatic analysis, with strong expertise in working with proteomics data. Prior to joining OncoHost, Dr. Harel worked as a research associate at the Tel Aviv University. She received her PhD from the Weizmann Institute of Science, followed by a post-doctoral period at the Technion – Israel Institute of Technology.
Shani Raveh Shoval, PhD
Intellectual Property Director
Dr. Shani Raveh Shoval has 15 years of experience in biological research and intellectual property. Prior to joining OncoHost, she was a project manager at Pluristem therapeutics and intellectual property manager at Enzymotec. Dr. Shoval holds a PhD in molecular and cellular biology from the Weizmann Institute of Science.
Itamar Sela, PhD
VP R&D
Dr. Itamar Sela is a multidisciplinary scientist specializing in mathematical modeling and data analysis, with extensive experience in physics and computational biology. Prior to joining OncoHost he was a postdoctoral fellow at the National Institutes of Health in Maryland USA, where he developed a theoretical framework to study quantitatively bacterial genome evolution. Dr. Sela received his PhD in theoretical physics from the Ben-Gurion University, followed by R&D positions in the industry and post-doctoral trainings.
Moti Hacham, LLB
Moti Hacham has more than 20 years of versatile senior management, operational, financial and legal experience in the biotech industry, including positions at Spero Bio (CEO), Avraham Pharma (CFO&COO), Polyheal (COO), CureTech (CFO) and Clal Life Sciences (CEO). Previously an attorney in a leading law firm, and assistant to the CFO of Check Point Software Technologies (NASDAQ: CHKP). Holds a BA in Economics from the Tel-Aviv University, and an LLB from the Bar-Ilan University. A member of the Israeli Bar Association.
Chris Dingman, MBA
Chris Dingman has over 24 years of experience in the healthcare industry. A top-performing, proven sales leader with extensive expertise in oncology molecular diagnostics and the pharmaceutical industries, Chris has a successful track record of developing and launching laboratory-developed tests by growing commercial and marketing capabilities. He has helped build top-tier, successful sales teams with a culture of putting patients and physicians first. Chris holds a BA in marketing (cum laude) from the University of Colorado, Boulder, and an MBA in global management.
Ayelet Ran
Ayelet has over 15 years of experience in leading medical system implementation, product management, business analysis, programming, and customer consulting in the health care industry. Prior to joining OncoHost she was implementation lead at Algotec, professional services manager and product manager at EarlySign and product and project manager at Kamet. Ayelet holds ME in Biomedical Engineering from the Technion Institute of Technology.
Oshrit Regev Rokach
Head of HR
Lee M. Ellis, MD, FACS, FASCO
Scientific Advisor
Dr. Ellis is the The Ruben Distinguished Chair in Gastroenterology Cancer Research and a professor in the Departments of Surgical Oncology, and Molecular & Cellular Oncology at MDACC. He previously served as interim chair, Department of Cancer Biology (2008-2012), Director of the Metastasis Research Center (2010-2012), and Director of the Colorectal Cancer (CRC) Translational Research Program (2007-2013) at MDACC. He is currently Executive Director for Translational Medicine for MDACC's Global Academic Program. Dr. Ellis has an active research laboratory that is focused on the biology of colorectal cancer and therapeutic targets. Dr. Ellis is active at the national level by playing leadership roles in ASCO and the AACR. He is currently a member of the ASCO Board of Directors. Dr. Ellis was co-program director of the AACR annual meeting in 2009 and 2011, and has served as course co-director of the AACR/ASCO Methods in Clinical Cancer Research Workshop (Vail Course, 2012-2014) and is currently co-director for the EORTC-ESMO-AACR-ECCO Methods in Clinical Cancer Research Workshop. Dr. Ellis serves as Vice Chair of SWOG, Translational Medicine, and Vice Chair of the Hope Foundation, SWOG's philanthropic arm. He is currently co-chair of the National Cancer Institute's (NCI) National Clinical Trials Network Core Correlative Sciences Committee. Dr. Ellis is also on the board of directors for the Canines-N-Kids Foundation. He currently serves on the ECOG/ACRIN data safety monitoring committees and the Scientific Audit Committee of the EORTC (Brussels, Belgium). Dr. Ellis is a Deputy Editor for JAMA Oncology.
David Carbone, MD, PhD
David Carbone is Professor of Internal Medicine, Director of the James Thoracic Oncology Center at the OSUMC. He graduated summa cum laude from Amherst College in 1977 and received an MD and a PhD in Molecular Biology and Genetics at Johns Hopkins University in 1985. After an Internal Medicine internship and residency at The Johns Hopkins Hospital, he did a Medical Oncology fellowship at the National Cancer Institute in Bethesda, MD. At Vanderbilt he was Director of the Thoracic/Head and Neck Cancer Program, Director of a SPORE in Lung Cancer for 11 years. He was recruited to The Ohio State University in 2012 to direct the James Thoracic Oncology Center. His research interests have been focused on lung cancer and specifically proteomic and expression signature development, lung cancer genetics, tumor-associated immunosuppression mechanisms, proteogenomic profiling of lung cancers to guide the development of novel therapeutics, and targeting novel immunosuppression mechanisms. He has over 250 peer-reviewed publications, has served on the Board of Scientific Counselors, and has continuous NCI funding since early in his career. He is currently Chair of the Lung Biology subcommittee for the Eastern Cooperative Oncology Group and Past-President of the International Association for the Study of Lung Cancer (IASLC).
Michal Lotem, MD
Prof. Michal Lotem is a senior physician and researcher, serving as Head of the Center for Melanoma and Cancer Immunotherapy, Sharett Institute of Oncology, Hadassah University Hospital, and senior lecturer at the Faculty of Medicine, Hebrew University of Jerusalem. In parallel to intensive clinical work, she runs a scientific translational research lab focusing on tumor vaccines and cell-based immunotherapies for melanoma. She has co-authored over 70 peer-reviewed publications and is a member of several medical societies including the Melanoma Research Alliance, Society of Melanoma Research, European Association of Cancer Research (EACR), Israel Society of Cancer Research (ISCR) and Committee for Cell and Gene-based Therapy of the Israeli Ministry of Health. Prof. Lotem received her MD from the Sackler Faculty of Medicine at the Tel Aviv University, Israel, and was a research fellow at the National Institute of Health (NIH), Maryland, USA.
Mario Sznol, MD
Dr. Mario Sznol is a Professor of Internal Medicine, Leader of the Melanoma-Renal Cancer Disease-Associated Translational Research Team, and Co-Leader of the Cancer Immunology Program. Dr. Sznol is also the current President of the Society for Immunotherapy of Cancer (SITC). Dr. Sznol graduated from Rice University and Baylor College of Medicine (BCM) in Houston, Texas. He trained in internal medicine at BCM and completed a medical oncology fellowship in the Department of Neoplastic Diseases, Mount Sinai Hospital, New York. He spent the next twelve years in the Biologics Evaluation Section (BES), Investigational Drug Branch (IDB), and Cancer Therapy Evaluation Program of the National Cancer Institute. He was Head of the BES from 1994-1999. He attended on the inpatient units of the Biological Response Modifiers Program, NCI, from 1988-1996 and the Immunotherapy Service of the Surgery Branch, NCI, from 1997-1999. From 1999-2004, he served as Vice President of Clinical Development and Executive Officer of Vion Pharmaceuticals in New Haven, Connecticut. Dr. Sznol's areas of interest include early drug development, immunotherapy, and treatments for advanced melanoma and renal cancer.
Aaron Ciechanover, MD, DSC
Prof. Ciechanover is currently a distinguished research professor in the Rappaport Faculty of Medicine at the Technion – Israel Institute of Technology in Haifa, Israel, and serves on the board of several biotech companies. His current research is focused on several biological aspects of cancer development and tumor suppression, involving the role of the ubiquitin proteasome system in these processes. His laboratory, which is part of the Rappaport Technion's Integrated Cancer Center (RTICC) in the Rappaport Faculty of Medicine, is currently involved in development of several anti-cancer drugs – including a unique PROTAC. It expands its areas of research and focus to include informatics, AI-based diagnoistic tools, and metabolomics, and in collaboration with Oncology Centers in Israel and China, initiating clinical trials that use application of precision medicine for the benefit of cancer patients.
Among the many accolades that Prof. Ciechanover has been awarded are the 2000 Albert Lasker Prize for Basic Medical Research, the 2003 Israel Prize for Biological Research, and the 2004 Nobel Prize in Chemistry. He is a member of various academies, including the Israeli National Academy of Sciences and Humanities, the European Molecular Biology Organization (EMBO), the National Academies of Sciences (NAS) and Medicine (NAM) of the USA (Foreign Associate), and the Chinese Academy of Sciences (CAS; Foreign Member).
Robert Kerbel, PhD
Prof. Robert Kerbel is a distinguished scientist at Sunnybrook Health Sciences Centre, University of Toronto, Canada. He is internationally recognized for his multiple contributions to cancer research, particularly in the fields of anti-angiogenic therapy and metronomic chemotherapy. For his achievements, Prof. Kerbel has been awarded the Canadian Cancer Society Robert Noble Award for Excellence in Cancer Research, the Breast Cancer Research Award from the European Institute of Oncology, a Man of Distinction Honor by the Israel Cancer Research Fund, and the Colin Thomson Memorial Medal from Worldwide Cancer Research. He was a recipient of a tier 1 Canada Research Chair in Tumor Biology, Angiogenesis and Antiangiogenic Therapy from 2001-2015. Prof. Kerbel is a member of numerous scientific advisory boards in both industry and academia as well as scientific peer review journal editorial boards. He also holds multiple sponsored research agreements with biotech and pharmaceutical companies. Prof. Kerbel received his PhD in immunology from Queen's University in Kingston, Ontario, Canada in 1972, and completed postdoctoral training in tumor immunology at the Chester Beatty Research Institute in London, England.
Raanan Berger, MD, PhD
Prof. Raanan Berger is a senior oncologist and radiotherapist, serving as Director of the Cancer Center at the Sheba Medical Center, Israel. In 2006, he established the Riva Koschitzky Oncology Clinical Research Unit at Sheba, the largest center for all-phase oncology clinical trials in Israel, currently conducting over 200 advanced clinical trials. In addition, he is a senior lecturer at the Sackler Medical School at the Tel Aviv University, and runs a basic and translational research lab studying molecular mechanisms in prostate and breast tumorigenesis. Prof. Berger is a member of the European Society of Medical Oncology (ESMO) and American Society of Clinical Oncology (ASCO), and co-author of over 70 peer reviewed scientific articles. He received his MD and PhD from the Sackler Faculty of Medicine at the Tel Aviv University, Israel, and was a post-doctoral fellow at Dana Farber Cancer Institute, Harvard Medical School.
David R. Gandara, MD
Prof. David Gandara is the director of the Thoracic Oncology Program at the University of California Davis Comprehensive Cancer Center (UCDCCC), professor of medicine, and senior adviser to the cancer center director. Among the many honors that Prof. Gandara has been awarded are the IASLC Scientific Achievement Award, the Team Science Award from the Addario Lung Cancer Foundation and the Science Trajectory Award from the International Society of Liquid Biopsy, among others. Prof. Gandara is a co-leader at Lung-MAP, a precision medicine umbrella clinical trial for the development of biomarker-driven strategies for new therapies in lung cancer. His current research includes the development of preclinical modeling and clinical analysis in lung cancer. Recently, he was appointed Chief Medical Officer (CMO) of the International Society for Liquid Biopsy. Prior to his present roles, Prof. Gandara was president of the International Association for Study of Lung Cancer, as well as treasurer and BOD member of the American Society of Clinical Oncology (ASCO).
Eytan Domany, PhD
Statistical Advisor
Prof. Domany's works in the faculty of Complex Systems Physics at the Weizmann Institute of Science. His expertise is in the field of statistical physics. His current research interests focus on the development of computational methods, with a special emphasis on applications to biologically motivated problems, in particular, analysis of high-throughput biological data. He works with several groups from the life sciences, in Israel and abroad, on analysis of human gene expression data obtained from DNA chips, with an emphasis on studies of cancer. Winner of the Lombroso Award in Cancer Research.


Camogli is a charming Italian Riviera fishing village set on a rocky outcrop on the Portofino Peninsula. Many of its colorful houses and buildings in the old town are decorated with Trompe L'Oeil painting. Its harbor is lined with shops and restaurants.
Camogli has a train station and can be reached by regional train from Santa Margherita Ligure in 10 minutes or from Genoa in half an hour. In late spring through early fall, Camogli is connected by ferry to those two towns and to Portofino.
Cenobio Dei Dogi is a seaside hotel with a swimming pool, private beach, and restaurant with terrace.
La Camogliese is a 2-star hotel near the main road along the sea.
Villa Rosmarino, a 10 minute walk from town and the beach, is a boutique hotel on a hill with sea views, a swimming pool, and gardens.
See more places to stay in Camogli.
From the train station walk down the street through town to the sea, past colorful houses and shops. You'll be rewarded with beautiful views of town and the coast. Camogli is mainly a place to relax and soak in the atmosphere.
Stroll along the seaside promenade. The harbor is mainly filled with fishing boats (the yachts are moored in Portofino) and you can enjoy watching the boats and fishermen. Stop in the big square where kids play and people gather to chat or enjoy the view. There's a carousel near the water, too.
On a promontory near the edge of town are the ruins of Dragonara Castle and the 12th century church of Santa Maria Assunta. Also visit the Sanctuary of Our Lady of the Wood, built on the site where legend says that the Madonna appeared in the year 1500.
The Marine Museum has exhibits related to the maritime world, including paintings, models, and ships in bottles, one of which has a reproduction of Camogli's typical houses, its port and sailboats. There's also part of a German torpedo that sank the English Steamship Washington in World War I.
During summer season there are excursion boat trips, ferries, and kayaks for rent. Several private beaches with amenities are open and there's a section of free beach, too. You can swim in the sea or scuba dive.
Choose one of the restaurants along the sea where you can have a seafood meal and enjoy the view.
Several hiking paths start from Camogli including the trail to San Rocco and San Fruttuoso Monastery, the trail to Punta Chiappa, and a trail to Portofino.
The Sagra del Pesce, a fish festival with fish cooked in a huge frying pan, is usually held the second Sunday in May. In the evening there's a procession followed by a bonfire.
From Camogli you can visit San Fruttuoso, an isolated fishing village reached only by sea or a 3-hour hiking trail. There's a path to the seaside resort town of Portofino on the other side of the peninsula or you can reach it by ferry or bus.
By train you can easily reach Genoa, Santa Margherita Ligure, and even the Cinque Terre.
Camogli is in Liguria, a narrow region that runs along northwestern Italy's coast. See more places to go in our Liguria Guide and Map or get a Liguria, Bradt Travel Guide.


text:
Sint-Lucas Hospital Heliport  is a hospital heliport located near Bruges, West Flanders, Belgium.

See also
 List of airports in Belgium

References

External links
 Airport record for Sint-Lucas Hospital Heliport at Landings.com

Airports in West Flanders

redpajama_set_name: RedPajamaWikipedia


In response to regulatory requirements and food safety initiatives, the Tri-Sure® RDL® 100 and RDL® 101 linings have the same high chemical resistance and flexibility as our other high quality linings, but do not contain BPA by design.
* The Bisphenol A (BPA) free linings are produced from raw materials that do not contain BPA nor is BPA intentionally added during the manufacturing of linings. Tri-Sure® tested our product with a well-renowned lab and BPA was found not to be detectable using a detection limit of < 0.5 μg/dm.. Please note however that Bisphenol A is ubiquitious in the natural environment and therefore traces may occur, because in particular of the environmental exposure. For more information feel free to contact Tri-Sure®.


text:
import React, { PropTypes, Component } from 'react'

/*
 * Generic form for creating and updating thermostats.
 * If a thermostat id is not provided, assume that this is a new thermostat.
 * Otherwise, update the existing thermostat.
 */

import HR from './../atoms/HR'
import CloseButton from './../molecules/CloseButton'

class ThermostatForm extends Component {

  render() {

    let action = '/api/v1/thermostat'
    let legend = 'Create a thermostat'

    if (this.props.thermostat) {
      action = `/api/v1/thermostat/${this.props.thermostat.id}`
      legend = `Edit the ${this.props.thermostat.name} thermostat`
    }

    return (

        <form
          method="post"
          action={action}>

          <fieldset>
            <legend>{legend}</legend>

            <CloseButton href="/" />

            <input type="hidden" name="_frontend" value="true" />
            <input type="hidden" name="_method" value={
              this.props.thermostat ? 'put' : 'post'
            } />

            Temperature
            <input
              id="temperature"
              type="number"
              name="temperature"
              min="68"
              max="84"
              value={this.props.thermostat && this.props.thermostat.temperature}
              required
              placeholder="78" />

            Name
            <input
              id="name"
              type="text"
              name="name"
              value={this.props.thermostat && this.props.thermostat.name}
              required
              placeholder="Living Room" />

          </fieldset>

          <button
            className="button-primary"
            type="submit">Submit</button>

        </form>

        {
          this.props.thermostat &&
            <form
              method="post"
              action={`/api/v1/thermostat/${this.props.thermostat.id}`}>

              <input type="hidden" name="_frontend" value="true" />
              <input type="hidden" name="_method" value="del" />

              <button
                className="button-warning"
                type="submit">Delete</button>

            </form>
        }

    )
  }

}

ThermostatForm.propTypes = {
  thermostat: PropTypes.object
}

export default ThermostatForm

redpajama_set_name: RedPajamaGithub


text:
Q: Closed-form of an integral involving a Jacobi theta function, $ \int_0^{\infty} \frac{\theta_4^{n}\left(e^{-\pi x}\right)}{1+x^2} dx $ The Jacobi theta function $\theta_4$ is defined by
$$\displaystyle \theta_4(q)=\sum_{n \in \mathbb{Z}} (-1)^n q^{n^2} \tag{1}$$
For this question, set $q=\large e^{-\pi x}$ and $\theta_4 \equiv \theta_4(q)$. Define $\theta_3(q)=\theta_4(-q)$.
Using Lambert-Series representation for powers of $\theta_4$  (which I will describe in a moment) and integrating term by term, I have obtained a family of neat identites:
$$ \int_0^{\infty} \frac{\theta_4^2}{1+x^2} dx=1 \tag{2}$$
$$ \int_0^{\infty} \frac{\theta_4^4}{1+x^2} dx=\frac{4 \ln2}{\pi} \tag{3}$$
$$ \int_0^{\infty} \frac{\theta_4^6}{1+x^2} dx=\frac{16 G}{\pi^2}-\frac23 \tag{4}$$
$$ \int_0^{\infty} \frac{\theta_4^8}{1+x^2} dx=\frac{20 \zeta(3)}{\pi^3} \tag{5}$$
Here, $G$ is Catalan's constant. These identities check out to a lot of digits, according to Mathematica.
As I mentioned, in order to drive these identities I used Lambert series representations for powers of $\theta_4$ which I have found online. For instance:
$$\theta_4^2 = 1+4\sum_{n=1}^{\infty} \frac{(-1)^n q^n}{1+q^{2n}} \tag{6}$$
(See e.g. [1], or use $r_2(n)=4\sum_{d \mid n} \sin(\frac{\pi}{2} d)$ ([2]), and switch order of summation)
$$\theta_4^6=1+16\sum_{n=0}^{\infty}\frac{(-1)^n n^2 q^n}{1+q^{2n}}+4\sum_{n=0}^{\infty} \frac{(-1)^n (2n+1)^2 q^{2n+1}}{1+q^{2n+1}} \tag{7}$$
(A proof is given in [3], together with proofs for similar formulas for the $4$th power of $\theta_4$, and the $8$th power.)
I am interested in a closed form for the integral
$$I(n)= \int_0^{\infty} \frac{\theta_4(e^{-\pi x})^n}{1+x^2} dx.\tag{8}$$

1st Question
I have searched the web for a similar Lambert series combination for $\theta_4^{10}$, but all my efforts remain fruitless.
  Also, I wasn't able to derive one using the approach taken in [3].
  Can we find a formula, possibly in the form of $(6)$ or $(7)$, for $\theta_4^{10}(q)$?
  Such a formula may be used to find the closed form of $I(10)$.
2nd Question
Can we find closed forms for $I(n)$ for other values of $n$?
In general, can we find a Lambert series representation of $\theta_4^n$ for each even $n$? If not, for which $n$ we can find one and for which we cannot?

References
[1]: Proving $\left(\sum_{n=-\infty}^\infty q^{n^2} \right)^2 = \sum_{n=-\infty}^\infty \frac{1}{\cos(n \pi \tau)}$ ,(Note that $\theta_4(q)=\theta_3(-q)$)
[2]: Eric W. Weisstein, Sum of Squares Function,Mathworld.(25),(The line below references proofs). Link
[3]: George E. Andrews, Richard Lewis and Zhi-Guo Liu, An identity relating a theta function to a sum of Lambert series, (7)-(9).
This question has been edited. For more information about how I obtained these results, check the original version of this post.
$\displaystyle \large \mathbf{Progress}\,\mathbf{Report}$
Thanks to Paramanand Singh (see his answer below) I've been able to make some progress. Again, we set $q=e^{-\pi x}$ and
$$\theta_2 \equiv \theta_2(q)= \sum_{n \in \mathbb{Z}} q^{(n+\frac12)^2}\\\theta_3\equiv \theta_3(q)=\sum_{n \in \mathbb{Z}} q^{n^2}\\\theta_4\equiv \theta_4(q)=\sum_{n \in \mathbb{Z}}(-1)^n q^{n^2}$$
We also have the relations
$$
\theta_2^4+\theta_4^4=\theta_3^4
\\ \theta_2(e^{-\pi/x})=\frac1{\sqrt{x}}\theta_4(e^{-\pi x})
\\ \theta_3(e^{-\pi/x})=\frac1{\sqrt{x}}\theta_3(e^{-\pi x})\tag{9}
$$
I will omit all the intermediate steps and just state what I've found so far, and also some other related identities which I've
not proven, but match numerically.
So, using Singh's formulas (changing $q$ to $-q$ and rewriting in terms of hyperbolic functions), I get that
$$\int_0^{\infty} \frac{\theta_4^{10}}{1+x^2}dx=\frac{768 \beta(4)}{5 \pi^4}-\frac{32}{75}-2\int_0^{\infty} \frac{\theta_2^4\theta_4^6}{1+x^2}dx\tag{10}$$
$$\int_0^{\infty} \frac{\theta_4^{12}}{1+x^2}dx=\frac{450 \zeta(5)}{\pi^5}-\int_0^{\infty} \frac{\theta_2^4\theta_3^4\theta_4^4}{1+x^2}dx\tag{11}$$
Notice that $(10)$ and $(11)$  are a bit different from the expressions I wrote in the comments on Singh's answer.
Numerical evidence suggests that:
$$\int_0^{\infty} \frac{\theta_2^4\theta_3^4\theta_4^4}{1+x^2}dx=\frac23\int_0^{\infty} \theta_2^4\theta_3^4\theta_4^4 dx\tag{12}$$
$$\int_0^{\infty} \frac{\theta_2^4\theta_3^4\theta_4^2}{1+x^2}dx=\frac83\int_0^{\infty} \theta_2^2\theta_3^4\theta_4^4 dx\tag{13}$$
$$\int_0^{\infty} \theta_2^4\theta_4^2dx=\int_0^{\infty} \theta_2^2\theta_4^2dx=1\tag{14}$$
$$\int_0^{\infty} \frac{\theta_2^4\theta_4^4}{1+x^2}dx=\frac{8\zeta(3)}{\pi^3}\tag{15}$$
$$\int_0^{\infty} \frac{\theta_2^4\theta_4^2}{1+x^2}dx=\frac23\tag{16}$$
All of these just make me more confident that an ultimate colsed form for both $(10)$ ,$(11)$ and higher power combinations of theta functions exist.
As a side note, these integrals identities can be translated into identites about lattice sums, by expanding the theta functions into their series definition.

A: This is a sequel to my comments to the question which was too long to fit in another comment.

We have the formulas for $\vartheta_{3}^{10}(q), \vartheta_{3}^{12}(q)$ from Topics in Analytic Number Theory by Rademacher (famous for proving an infinite series formula to calculate the number of partitions of a positive integer) on page 198:
\begin{align}
\vartheta_{3}^{10}(q) &= 1 + \frac{4}{5}\left\{\sum_{n = 1}^{\infty}\frac{2n^{4}q^{n}}{1 + q^{2n}} + \sum_{n = 1}^{\infty}(-1)^{n - 1}\frac{(2n - 1)^{4}q^{2n - 1}}{1 - q^{2n - 1}}\right\} + \frac{2}{5}\vartheta_{3}^{2}(q)\vartheta_{2}^{4}(q)\vartheta_{4}^{4}(q)\tag{1}\\
\vartheta_{3}^{12}(q) &= 1 + 8\sum_{n = 1}^{\infty}\frac{n^{5}q^{n}}{1 - q^{2n}} - 8\sum_{n = 1}^{\infty}(-1)^{n}\frac{n^{5}q^{2n}}{1 - q^{2n}} + \vartheta_{2}^{4}(q)\vartheta_{3}^{4}(q)\vartheta_{4}^{4}(q)\tag{2}
\end{align}
Finding a general formula for $\vartheta_{3}^{k}(q)$ for even positive integer $k$ is a difficult problem but using the methods given in Rademacher's book it looks like it is possible to obtain such formulas at the cost of heavy symbolic manipulation for a specific $k$.
Update: I found one pattern in your formulas by using the substitution $x = K'(k)/K(k)$ so that when $x = 0$ then $k = 1$ and when $x = \infty$ then $k = 0$ and moreover $$\frac{dx}{dk} = -\frac{\pi}{2kk'^{2}K^{2}}$$ so that the integral of $\vartheta_{4}^{2n}(e^{-\pi x})/(1 + x^{2})$ is transformed into $$\int_{0}^{1}\left(\frac{2k'K}{\pi}\right)^{n}\frac{1}{K^{2} + K'^{2}}\frac{\pi}{2kk'^{2}}\,dk = \left(\frac{2}{\pi}\right)^{n - 1}\int_{0}^{1}\frac{k^{-1}k^{'(n - 2)}K^{n}}{K^{2} + K'^{2}}\,dk$$ and that explains (at least to some extent) the occurrence of $\dfrac{1}{\pi^{n - 1}}$ in your formulas.
Next it is easy to prove one of the formulas in $(14)$. We have $$\vartheta_{2}^{2}\vartheta_{4}^{2} = kk'(2K/\pi)^{2}$$ and hence $$\int_{0}^{\infty}\vartheta_{2}^{2}\vartheta_{4}^{2}\,dx = \int_{0}^{1}kk'\cdot\frac{4K^{2}}{\pi^{2}}\cdot\frac{\pi}{2kk'^{2}K^{2}}\,dk = \frac{2}{\pi}\int_{0}^{1}\frac{dk}{\sqrt{1 - k^{2}}} = 1$$ I wonder if similar technique can be applied to prove other formulas.
If $q = e^{-\pi x}$ then $dx = -\dfrac{dq}{\pi q}$ and interval $(0, \infty)$ changes to $(0, 1)$ and hence we can express the first integral of $(14)$ as $$\frac{1}{\pi}\int_{0}^{1}\vartheta_{2}^{4}(q)\vartheta_{4}^{2}(q)\,\frac{dq}{q} = \frac{16}{\pi}\int_{0}^{1}\psi^{4}(q^{2})\phi^{2}(-q)\,dq$$ Next $$\psi^{4}(q^{2}) = \sum_{n = 0}^{\infty}\frac{(2n + 1)q^{2n}}{1 - q^{4n + 2}}, \phi^{2}(-q) = 1 + 4\sum_{n = 1}^{\infty}\frac{(-1)^{n}q^{n}}{1 + q^{2n}}$$ I wonder if you can utilize the above Lambert series to prove that the desired integral is equal to $1$. It appears that if we express the integrand as a Lambert series then it can also be expressed as the logarithmic derivative of some product of theta functions and the integral can be evaluated. See this paper regarding some integrals related to theta functions (all of it was given by Ramanujan in his lost notebook).

A:
An Incomplete Answer To the Question
Suppose for non-negative $a,b,c$,
$$
L(2a,2b,2c)=
\left ( \frac\pi2 \right )^{a+b+c-1} \int_{0}^{\infty}\frac{
\vartheta_2(e^{-\pi x})^{2a}\vartheta_3(e^{-\pi x})^{2b}\vartheta_4(e^{-\pi x})^{2c}}{
1+x^2}\text{d}x.\tag{1}
$$
By making a modular parameterization $x=K^\prime(k)/K(k)$, and noticing that
$$
\vartheta_2^2=\frac{2kK}{\pi},
\vartheta_3^2=\frac{2K}{\pi},
\vartheta_4^2=\frac{2k^\prime K}{\pi},
\frac{\mathrm{d}x}{\mathrm{d}k}
=-\frac{\pi}{2kk^\prime{}^2K^2},
$$we have
$$
L(2a,2b,2c)=\int_{0}^{1} \frac{k^{a-1}k^\prime{}^{c-2}
K^{a+b+c}}{K^2+K^\prime{}^2}\text{d}k.\tag{2}
$$
To evaluate $(2)$, I introduce a transformation.

For two integrable functions $f_{1}(x),f_2(x)$ for $x\in[0,1]$, define
$$
\frac{2}{\pi}\int_{0}^{1} \frac{f_{1,2}(x)}{1-k^2x^2}\text{d}x
=g_{1,2}(k),
$$
obviously we have
$$
\int_{0}^{1} f_1(x)g_2(x)\text{d}x
=\int_{0}^{1}f_2(x)g_1(x)\text{d}x.\tag{3}
$$
What's special of the transformation is that for certain functions(containing $K$), they act invariants alike.

Some transform pairs can be computed explicitly, e.g.
$$\begin{array}{|l|l|}\hline
f(x)&g(k)\\ \hline
1&\frac{1}{\pi k}\ln\left ( \frac{1+k}{1-k}  \right )\\
K^\prime(x)&K(k)\\
xK(x)K^\prime(x)& \frac{1}{2} K(k)^2\\
3K(x)^2K^\prime(x)-K^\prime(x)^3&k^2K(k)^3\\
x^2\left(3K(x)^2K^\prime(x)-K^\prime(x)^3\right)&K(k)^3\\
\frac{1}{\sqrt{1-x^2}}&\frac{1}{\sqrt{1-k^2}}\\
\frac{xK(x)}{\sqrt{1-x^2}}&\frac{K(k)}{\sqrt{1-k^2}}\\
x\sqrt{1-x^2}\left(3K(x)K^\prime(x)^2-K(x)^3\right)&\sqrt{1-k^2}K(k)^3\\
\sqrt{1-x^2}\left(K(x)^4-6K(x)^2K^\prime(x)^2+K^\prime(x)^4\right)&
-k^2\sqrt{1-k^2}K(k)^4\\
x^2\sqrt{1-x^2}\left(K(x)^4-6K(x)^2K^\prime(x)^2+K^\prime(x)^4\right)&
-\sqrt{1-k^2}K(k)^4\\
\frac{1}{x\sqrt{1-x^2} }\frac{K(x)}{
K(x)^2+K^\prime(x)^2}&\frac{1}{K(k)\sqrt{1-k^2} }\\
\frac{x}{\sqrt{1-x^2} }\frac{K(x)}{
K(x)^2+K^\prime(x)^2}&\frac{1}{k^2}\left(\frac{1}{K(k)\sqrt{1-k^2} }-\frac2\pi\right)\\
 \hline
\end{array}$$

Example Evaluation
Proposition: Show that
$$
L(4,0,4)=\left ( \frac{\pi}{2}  \right )^3
\int_{0}^{\infty} \frac{\vartheta_2^4(e^{-\pi x})
\vartheta_4^4(e^{-\pi x})}{1+x^2}\text{d}x
=\zeta(3),
$$
$$
L(0,4,4)=\left ( \frac{\pi}{2}  \right )^3
\int_{0}^{\infty} \frac{\vartheta_3^4(e^{-\pi x})
\vartheta_4^4(e^{-\pi x})}{1+x^2}\text{d}x
=\frac72\zeta(3).
$$
Proof: On the one hand, from $(2)$, we have
$$
L(0,4,4)=\int_{0}^{1}\frac{K(k)^4}{k(K(k)^2+K^\prime(k)^2)}
\text{d}k.
$$
Setting $f_1=\frac{1}{x\sqrt{1-x^2} }\frac{K(x)}{
K(x)^2+K^\prime(x)^2},f_2=x\sqrt{1-x^2}\left(3K(x)K^\prime(x)^2-K(x)^3\right)$, using $(3)$ we have
$$
L(0,4,4)=\int_{0}^{1}x\left(3K^\prime(x)^2-K(x)^2\right) \text{d}x=\frac72\zeta(3).
$$
The last equality is well-known.
On the other hand, due to Jacobi's functional relation
$$
\vartheta_2^4+\vartheta_4^4=\vartheta_3^4,
$$
we have
$$
L(4,0,4)+L(0,0,8)=L(0,4,4).
$$
$L(0,0,8)=\frac{5}{2}\zeta(3)$ can be found in the original post, and it then completes the proof.

Expressions obtained by this method:
$$
\begin{array}{l}
L(0,0,2)=1\\
L(0,2,2)=2G\\
L(0,2,4)=\frac{7}{2}\zeta(3)-2G\\
L(0,4,2)=4G\\
L(4,2,2)
=\frac{3\pi^4}{16}
{}_7F_6\left ( \begin{array}{c|}
\frac12,\frac12,\frac12,\frac12,\frac12,\frac12,\frac54\\
\frac14,1,1,1,1,1
\end{array}\text{ }1 \right )-\int_{0}^{1} \frac{K^\prime{}^3}{K}
\frac{\text{d}k}{k^\prime}\\
L(4,2,4)=\frac{27\text{ }\Gamma\left ( \frac14 \right )^8 }{1280\pi^2}
-\int_{0}^{1}  \frac{K^\prime{}^4}{K}\text{d}k\\
L(4,4,2)=\frac{\text{}\Gamma\left ( \frac14 \right )^8 }{160\pi^2}\\
L(0,8,4)=\int_{0}^{1}k^3\left ( 5K^\prime{}^4-10K^2K^\prime{}^2
+K^4 \right )\text{d}k
\end{array}
$$
where here and below $G$ denotes Catalan's constant $G=\sum_{n=0}^{\infty} \frac{(-1)^n}{(2n+1)^2}$.
And then:
$$
\begin{array}{l}
L(0,0,4)=2\ln(2)\\
L(0,0,6)=4G-\frac{\pi^2}{6}\\
L(4,0,2)=\frac{\pi^2}{6}\\
L(0,0,10)=\frac{48}{5}\beta(4)+\frac{2\pi^4}{75}
-\frac{\Gamma\left ( \frac14 \right )^8 }{400\pi^2}.
\end{array}
$$

Something hasn't to do with the question
If we set $f_1=\frac{x}{\sqrt{1-x^2} }\frac{K(x)}{
K(x)^2+K^\prime(x)^2},f_2=x\sqrt{1-x^2}\left(3K(x)K^\prime(x)^2-K(x)^3\right)$, an integral identity is given:
$$
\int_{0}^{1} \frac{\sqrt{1-x^2}}{x}
\left(3K^\prime(x)^2-K(x)^2\right)\left ( \frac{1}{\sqrt{1-x^2}}
-\frac{2}{\pi}K(x)  \right )\text{d}x=\int_{0}^{1}
\frac{kK(k)^4}{K(k)^2+K^\prime(k)^2}\text{d}k=
L(4,0,4)=\zeta(3).
$$
Reformulate it in an elegant way:
$$
\int_{0}^{1} \frac{
\left (3K^\prime(x)^2-K(x)^2\right )
\left ( \frac{\pi}{2}-K(x)\sqrt{1-x^2}  \right )}{x}
\text{d}x=\frac{\pi}{2}\zeta(3).
$$
Here are more applications,
$$
\int_{0}^{1}\left(1-x^4\right)
K(x)^3\left ( 3K(x)^2K^\prime(x)-K^\prime(x)^3\right )\text{d}x
=0,
$$
$$
\int_{0}^{1} \frac{K(x)\ln(1+x)}{\sqrt{1-x^2} }\text{d}x
=\frac{\Gamma\left ( \frac14 \right )^4}{96},
\int_{0}^{1} \frac{K(x)\ln(1-x)}{\sqrt{1-x^2} }\text{d}x
=-\frac{5\text{ }\Gamma\left ( \frac14 \right )^4}{96}.
$$
And a remarkable one,
$$
\int_{0}^{1}\frac{x\ln\left ( \frac{1+x^2}{2}  \right )
K(x)K^\prime(x)}{
1-x^2}\text{d}x=-\frac18\pi^2G.
$$

A: Are you still interested on a solution of that problem. I found a solution for
$$\int_0^{\infty} \frac{\theta_4^2}{1+x^2} dx=1 \tag{2}
$$ and it seems to be a reasonable way to solve the general problem
.

redpajama_set_name: RedPajamaStackExchange


text:
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redpajama_set_name: RedPajamaCommonCrawl


text:
Q: Связь сертификатов и профайлов с существующим в App Store приложением Остаётся ли у приложения, загруженного в App Store, какая-то связь с сертификатами и provisioning профайлами?
Другими словами, если, после загрузки приложения в App Store зайти в аккаунт организации и удалить все имеющиеся там сертификаты: Development , Distribution, APNs Development, Apple Push Services, а также все provisioning профайлы: Development и Distribution, будет ли приложение скачанное и установленное на устройствах пользователей (как до так и после этого удаления), работать без проблем?
И если ответ - да, без проблем, то как следствие, следующий вопрос: а если  после всего этого создать заново все нужные новые сертификаты и provisioning профайлы, собрать уже с ними новую версию этого же приложения и загрузить её в App Store, то старая версия, будучи до этого установленной на устройствах пользователей, и после этого по-прежнему будет работать без проблем?


text:
Promeny (conosciuto anche con il titolo inglese Changes) è un film del 2009 diretto da Tomás Rehorek.

Il film, di produzione Miracle Film & TV e Lumiq Studios, è stato presentato durante il Festival di Cannes di maggio 2012.

Trama
Gente comune. Quattro storie incrociate, quattro drammatici destini.

La prima, un ricco uomo d'affari che riesce a risolvere i suoi problemi di sterilità, problemi che però poco importano alla sua stessa compagna. Poi una madre, povera e con due bambini, che nella vita non può appoggiarsi ad altri che a se stessa nel turbinio di una città caotica e senza confini. Un uomo di mezza età, anni passati a dedicarsi al suo lavoro, incapace di stabilire relazioni e alla ricerca di un'anima che lo completi. Infine una anziana donna, la cui vita è stata interamente spesa alla ricerca di un senso. Quattro personaggi colpiti dallo stesso destino ingiusto, capace di abbattersi su ognuno senza alcuna discriminazione, all'interno di storie capaci di parlare di famiglia, di espiazione interiore, di amore.

Produzione
Promeny è una produzione di Miracle Film & TV e di Lumiq Studios, Torino.

Note

Collegamenti esterni

Film drammatici


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Retail Surgery: How do I motivate shopfloor staff when trading in click-and-collect?
How do I keep shopfloor staff motivated if a large part of trade is click-and-collect?
With the advent of click-and-collect services and m-commerce, buying habits have changed dramatically in recent years. Stores face considerable competition from the internet, making face-to-face customer service more important than ever.
The challenge lies in encouraging store staff to promote the various offerings as part of all-round customer service. The incentive might be lacking where traditional sales-based commission schemes are used, because efforts that culminate in an online purchase may be unrewarded.
Incentivising good customer service can take several forms. Traditional methods include a staff reward scheme based on customer feedback, or a bonus scheme based on customer satisfaction ratings.
Some retailers, such as John Lewis and Dixons, are adapting the commission approach by attributing online sales to the relevant customer's local store. This provides a tangible benefit for store staff who encourage customers to purchase through other channels.


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text:
Birth Of Soul Volume 4 CD
Catalogue #:
CDKEND275
Northern Soul, 60s Soul
Release Year:
New & Sealed
1. Come On And Stop - Marv Johnson
2. Catch That Teardrop - 5 Royales
3. Lil' Valley - M&M's & The Peanuts
4. Bossa Nova Baby - Tippie & The Clovers
5. Irresistable You - Bobby Peterson
6. I Can Tell I'm Losing Your Love - Lena Calhoun & The Emotions
7. Take Your Heart - Betty Willis
8. Puff (Up In Smoke) - Kenny Lynch
9. On My Own Two Feet - Hal Miller
10. Clock That's Got No Hands - Della Reese
11. Jack Be Nimble - Intruders
12. I Don't Love You No More ( I Don't Care About You) - Jimmy Norman
13. Crying For My Baby - Harold Burrage
14. The Trouble With Girls (Of Today) - James Conwell
15. You'd Be Crying Too - Matadors
16. The Gypsy Said - Fiestas
17. I Came Running (Back From The Party) - Wade Flemons
18. Where Is The Boy Tonight - The Charmaines
19. Please Don't Cry Anymore - Ketty Lester
20. Pretty Little Girl Next Door - Bobby Day
21. My Heart's On Fire - Billy Bland
22. Gee, What A Girl - Persians
23. Don't Lead Me On - Mr. Tears Paris
24. Trouble I've Had - Clarence Ashe
When we started Kent's "Birth Of Soul" series, in 1996, the idea was to cover what was then a neglected area of our music. In recent years collectors, connoisseurs and DJs of various black music scenes, have delved deeper in time and discovered some wonderful songs and rhythms; in fact, it could be said a whole new musical world has opened up to them.
Many of the labels from this early 60s era were long-established black music outfits who struggled to adapt to the new soul scene, though they were, sometimes unwittingly, already issuing 45s in that genre. Labels like Flip, Rendezvous, 4J and J&S failed to last effectively past the middle of the decade. Tougher competitors like Old Town and Vee-Jay soldiered on and the majors carried on regardless, buffered by big stars and financial security. The main players of the soul years, though, was fresh talent that swept away much of the old music.
For UK soul fans, the new labels that they found while searching for this era's best sounds are novel and intriguing. They have refuelled interest in buying vinyl at affordable prices, before the soul scene's DJs and high rollers priced it out of sight. Of course, the crossover effect between the R&B and popcorn scene, on one hand, and the Northern Soul scene, on the other, has caused certain records to spiral in value. However, the relative accessibility of the discs, compared to the genuine scarcity of many Northern Soul items, means that even the highest-prices have a ceiling, whereas classic Northern rarities are now for wealthy people only.
The "5" Royales' Catch That Teardrop sold well enough locally on the Home Of The Blues label to warrant an ABC national release. Although that disc hit the £500 mark, as it was the hottest record on the scene for a long time, it never went much higher as copies do turn up intermittently. A similar effect could be seen with Marv Johnson's Come On And Stop, one of a series of his releases on United Artists that were hits and would have had a sizeable first pressing. Records like these have opened up the game for aspiring DJs with limited funds and they've only had to sell their scooter, not their car, to be able to say they've got the hottest sound around.
The BIRTH OF SOUL series is not particularly aimed at the dancers, though this CD reflects the increased interest in that area. These early soul efforts were just as exciting for ballad singers and the 'black pop' writers of the Brill Building and similarly-inspired workplaces. Ironically, it was these songwriters who inspired the Beatles and other British invasion groups so much, who eventually suffered from those group's overwhelming success. The writers had to retire or adapt very quickly. The participants on and behind these songs were either coming to an end of their short-lived careers (the music business is, after all, ephemeral and ruthless) or starting out on a great adventure. For us watching from afar, in time and space, it is a fascinating drama with exquisite conclusions. By Ady Croasdell - Ace Records
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