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Timing Accuracy of Web Applications on Touchscreen and Keyboard Devices
Behavior Research Methods https://doi.org/10.3758/s13428-019-01321-2 Mental chronometry in the pocket? Timing accuracy of web applications on touchscreen and keyboard devices Thomas Pronk1,2 & Reinout W. Wiers1 & Bert Molenkamp1,2 & Jaap Murre1 # The Author(s) 2020 Abstract Web applications can implement procedures for studying the speed of mental processes (mental chronometry) and can be administered via web browsers on most commodity desktops, laptops, smartphones, and tablets. This approach to conducting mental chronometry offers various opportunities, such as increased scale, ease of data collection, and access to specific samples. However, validity and reliability may be threatened by less accurate timing than specialized software and hardware can offer. We examined how accurately web applications time stimuli and register response times (RTs) on commodity touchscreen and keyboard devices running a range of popular web browsers. Additionally, we explored the accuracy of a range of technical innovations for timing stimuli, presenting stimuli, and estimating stimulus duration. The results offer some guidelines as to what methods may be most accurate and what mental chronometry paradigms may suitably be administered via web applications. In controlled circumstances, as can be realized in a lab setting, very accurate stimulus timing and moderately accurate RT mea- surements could be achieved on both touchscreen and keyboard devices, though RTs were consistently overestimated. In uncontrolled circumstances, such as researchers may encounter online, stimulus presentation may be less accurate, especially when brief durations are requested (of up to 100 ms). Differences in RT overestimation between devices might not substantially affect the reliability with which group differences can be found, but they may affect reliability for individual differences. -
Mental Chronometry and the Unification of Differential Psychology
P1: JPJ/KKR P2: GKW/KKR QC: GKW/KKR T1: GKW 0521827442c02 CB738-Sternberg-v1 January 25, 2005 14:54 2 Mental Chronometry and the Unification of Differential Psychology Arthur R. Jensen Mental chronometry is the measurement of cognitive speed. It is the actual time taken to process information of different types and degrees of com- plexity. The basic measurements are an individual’s response time (RT) to a visual or auditory stimulus that calls for a particular response, choice, or decision. Since at least the time of Sir Francis Galton (1822–1911), the father of differential psychology, it has been hypothesized by him and many others that mental speed is a major aspect of general intelligence. What we now know for sure is that RT can be a highly precise, reliable, and sensitive measure of individual differences. Its relationship to other psychological and ecological variables, however, is a complex affair just recently being explored. Research on RT has a venerable history. Not only was it the earliest mea- surement technique used in empirical psychology, but also its scientific use as a measure of individual differences preceded the beginning of experi- mental psychology by at least half a century. The first published research on RT appeared in astronomy journals. Time, as measured by the Earth’s rotation with reference to a star’s moment of transit across a hairline in the lens of a telescope, had to be measured as accurately as possible. In 1796 it was accidentally discovered by the Astronomer Royal at the Greenwich Observatory that astronomers showed individual differences in RT to the star’s transit across the hairline. -
The Mathematics of the Chinese, Indian, Islamic and Gregorian Calendars
Heavenly Mathematics: The Mathematics of the Chinese, Indian, Islamic and Gregorian Calendars Helmer Aslaksen Department of Mathematics National University of Singapore [email protected] www.math.nus.edu.sg/aslaksen/ www.chinesecalendar.net 1 Public Holidays There are 11 public holidays in Singapore. Three of them are secular. 1. New Year’s Day 2. Labour Day 3. National Day The remaining eight cultural, racial or reli- gious holidays consist of two Chinese, two Muslim, two Indian and two Christian. 2 Cultural, Racial or Religious Holidays 1. Chinese New Year and day after 2. Good Friday 3. Vesak Day 4. Deepavali 5. Christmas Day 6. Hari Raya Puasa 7. Hari Raya Haji Listed in order, except for the Muslim hol- idays, which can occur anytime during the year. Christmas Day falls on a fixed date, but all the others move. 3 A Quick Course in Astronomy The Earth revolves counterclockwise around the Sun in an elliptical orbit. The Earth ro- tates counterclockwise around an axis that is tilted 23.5 degrees. March equinox June December solstice solstice September equinox E E N S N S W W June equi Dec June equi Dec sol sol sol sol Beijing Singapore In the northern hemisphere, the day will be longest at the June solstice and shortest at the December solstice. At the two equinoxes day and night will be equally long. The equi- noxes and solstices are called the seasonal markers. 4 The Year The tropical year (or solar year) is the time from one March equinox to the next. The mean value is 365.2422 days. -
Alexander Jones Calendrica I: New Callippic Dates
ALEXANDER JONES CALENDRICA I: NEW CALLIPPIC DATES aus: Zeitschrift für Papyrologie und Epigraphik 129 (2000) 141–158 © Dr. Rudolf Habelt GmbH, Bonn 141 CALENDRICA I: NEW CALLIPPIC DATES 1. Introduction. Callippic dates are familiar to students of Greek chronology, even though up to the present they have been known to occur only in a single source, Ptolemy’s Almagest (c. A.D. 150).1 Ptolemy’s Callippic dates appear in the context of discussions of astronomical observations ranging from the early third century B.C. to the third quarter of the second century B.C. In the present article I will present new attestations of Callippic dates which extend the period of the known use of this system by almost two centuries, into the middle of the first century A.D. I also take the opportunity to attempt a fresh examination of what we can deduce about the Callippic calendar and its history, a topic that has lately been the subject of quite divergent treatments. The distinguishing mark of a Callippic date is the specification of the year by a numbered “period according to Callippus” and a year number within that period. Each Callippic period comprised 76 years, and year 1 of Callippic Period 1 began about midsummer of 330 B.C. It is an obvious, and very reasonable, supposition that this convention for counting years was instituted by Callippus, the fourth- century astronomer whose revisions of Eudoxus’ planetary theory are mentioned by Aristotle in Metaphysics Λ 1073b32–38, and who also is prominent among the authorities cited in astronomical weather calendars (parapegmata).2 The point of the cycles is that 76 years contain exactly four so-called Metonic cycles of 19 years. -
Fundamentals of Meter Provers and Proving Methods
FUNDAMENTALS OF METER PROVERS AND PROVING METHODS Greg Williams Flow Management Devices 5225 South 37th Street, Suite 400 Phoenix, AZ 85040 1. Introduction: This paper will verify the amount of time. Ed devised the double history, requirements and operation of all chronometry pulse interpolation technique Provers accepted for liquid pipeline meter to achieve the high accuracy meter uncertainty verification in the Liquid Oil/Gas proving’s in a very short time period. Double Industry. It will continue with an explanation chronometry for API meter proving as and the industries wide acceptance of the described in API MPMS Chapter 4.6 is Uni-directional Captive Displacement Prover simply a method of resolving meter pulses (UDCDP). This document will supply the to a resolution of +/-1 part out of 10,000 reader with information regarding meter without the need for actually counting types and the flow volumes that can be 10,000 meter pulses during a meter proving. used with the UDCDP and will look at the opportunities for the use of a UDCDP as a 3. Developments Allowing Acceptance in mass prover. It will also provide the the Industry: Over the years, technological information for field verification of provers advancements and improvements were known as a water draw. made in the design of the operating system for large bore Positive Displacement (PD) Meters and Turbine Meters. As well as a 2. UDCDP History: According to API, Flow greater understanding of the specifications Provers must have an uncertainty of less of the manufactured pulse output signal for than +/-0.01% for all measurements relating the Coriolis Mass Flow Meters (CMFM’s) to meter proving including water draw and Liquid Ultrasonic Flow Meters (LUFM’s) uncertainty, temperature measurement meters. -
How Long Is a Year.Pdf
How Long Is A Year? Dr. Bryan Mendez Space Sciences Laboratory UC Berkeley Keeping Time The basic unit of time is a Day. Different starting points: • Sunrise, • Noon, • Sunset, • Midnight tied to the Sun’s motion. Universal Time uses midnight as the starting point of a day. Length: sunrise to sunrise, sunset to sunset? Day Noon to noon – The seasonal motion of the Sun changes its rise and set times, so sunrise to sunrise would be a variable measure. Noon to noon is far more constant. Noon: time of the Sun’s transit of the meridian Stellarium View and measure a day Day Aday is caused by Earth’s motion: spinning on an axis and orbiting around the Sun. Earth’s spin is very regular (daily variations on the order of a few milliseconds, due to internal rearrangement of Earth’s mass and external gravitational forces primarily from the Moon and Sun). Synodic Day Noon to noon = synodic or solar day (point 1 to 3). This is not the time for one complete spin of Earth (1 to 2). Because Earth also orbits at the same time as it is spinning, it takes a little extra time for the Sun to come back to noon after one complete spin. Because the orbit is elliptical, when Earth is closest to the Sun it is moving faster, and it takes longer to bring the Sun back around to noon. When Earth is farther it moves slower and it takes less time to rotate the Sun back to noon. Mean Solar Day is an average of the amount time it takes to go from noon to noon throughout an orbit = 24 Hours Real solar day varies by up to 30 seconds depending on the time of year. -
Archaeological Tree-Ring Dating at the Millennium
P1: IAS Journal of Archaeological Research [jar] pp469-jare-369967 June 17, 2002 12:45 Style file version June 4th, 2002 Journal of Archaeological Research, Vol. 10, No. 3, September 2002 (C 2002) Archaeological Tree-Ring Dating at the Millennium Stephen E. Nash1 Tree-ring analysis provides chronological, environmental, and behavioral data to a wide variety of disciplines related to archaeology including architectural analysis, climatology, ecology, history, hydrology, resource economics, volcanology, and others. The pace of worldwide archaeological tree-ring research has accelerated in the last two decades, and significant contributions have recently been made in archaeological chronology and chronometry, paleoenvironmental reconstruction, and the study of human behavior in both the Old and New Worlds. This paper reviews a sample of recent contributions to tree-ring method, theory, and data, and makes some suggestions for future lines of research. KEY WORDS: dendrochronology; dendroclimatology; crossdating; tree-ring dating. INTRODUCTION Archaeology is a multidisciplinary social science that routinely adopts an- alytical techniques from disparate fields of inquiry to answer questions about human behavior and material culture in the prehistoric, historic, and recent past. Dendrochronology, literally “the study of tree time,” is a multidisciplinary sci- ence that provides chronological and environmental data to an astonishing vari- ety of archaeologically relevant fields of inquiry, including architectural analysis, biology, climatology, economics, -
Eleventh Annual Conference Chicago, Illinois 2005 August 18 – 21 John F
North American Sundial Society - Eleventh Annual Conference Chicago, Illinois 2005 August 18 – 21 John F. Schilke Who would not enjoy the mystique and appeal of free copies of Proceedings [of the] ISAMA CTI 2004, Chicago, that huge city on the shore of Lake Michigan? produced for a symposium on mathematics and design The architectural variety has to be seen to be held at DePaul. Among the door prize winners were appreciated. True, the weather was hot and sticky at Dwight Carpenter (several things, including a peg dial the first, but it soon settled into very pleasant summer and dial coins), Donn McNealy (Plymouth equatorial days and nights. DePaul University CTI Center sundial), Carl Schneider (a copy of Mike Cowham’s A provided a very comfortable setting for the thirty-four Dial in Your Poke), Dean Conners (A. P. Herbert’s people who attended the sessions. Fourteen wives and Sundials Old and New). A copy of Frank Cousins’ one care-giver, all hailing from 13 states and a total of Sundials became Walter Sanford’s prize, and Jacque 13 from Argentina, Canada, Germany, Taiwan, and the Olin and Karl Schneider each received a copy of Simon United Kingdom. During the conference several wives Wheaton-Smith’s Illustrating Shadows. took tours of Chicago and of the Chicago Art Museum with its special exhibition on Toulouse-Lautrec. Roger Bailey then showed how to program the programmable scientific calculator included in each registration packet. In doing so, he provided solutions to some of the equations useful in creating dials. Most actually got them to work! After a continental breakfast on Friday we boarded the bus to visit first the Museum of Science and Industry to see dials in their collection, including a fine example of a first-century (AD) dial, adjudged to be a slight variant of a hemisphaerium. -
Metonic Intercalations in Athens
METONIC INTERCALATIONSIN ATHENS ~W~7~JHENI published in 1940 the only knownAttic decreenaming in its preamble v v at least part of the name and demotic of the secretary of 298/7 I suggested that the calendar equation indicated an ordinary year of twelve months.' This deter- mination was taken over by Pritchett and Meritt in Chronology of Hellenistic Athens (p. xvi), by Pritchett and Neugebauer in Calendars of Athens (p. 80), and by Meritt in The Athenian Year (p. 232). There is one consideration which at the time did not seem so important as it does now and which I wish to discuss here. The incentive to a reconsideration has been the observation that the sequence of ordinary and intercalary years which called for OOIOI in 299/8-295/4 rather than OIOOI at the beginning of the 8th Metonic cycle was the first apparent deviation from Meton's norm for possibly a hundred years, except for the anomaly in 307/6 which had valid and obvious historical reasons and which could be amply explained.2 I noted, as a comment on the cycles, that " the eighth cycle has only the transposition of IO to OI in the years 298/7 and 297/6." 8 Otherwise the cycle in the festival calendar of Athens followed faithfully the normal Metonic cycle of intercalation. In the text of Hesperia, IX, 1940, pp. 80-83 (13), as now restored with a stoichedon line of 29 letters, the equation reads: [. 'EA..Xa0b],8oXt'v[o] sv6 [TE&per'] [ElKa6a& Tptp&et] Ka' eiKoo-xrre[&T2q irp] [VTlavea- -] - KTX. -
2021 Science Olympiad National Tournament Tournament Schedule & Event Blocks
2021 Science Olympiad National Tournament Tournament Schedule & Event Blocks 2021 Science Olympiad National Tournament Competition Schedule Mountain Pacific Alaska Hawaii Event Block Eastern Time Central Time Time Time Time Time Block 1 11:00 AM 10:00 AM 9:00 AM 8:00 AM Block 2 12:10 PM 11:10 AM 10:10 AM 9:10 AM 8:10 AM Block 3 1:20 PM 12:20 PM 11:20 AM 10:20 AM 9:20 AM Block 4 2:30 PM 1:30 PM 12:30 PM 11:30 AM 10:30 AM 8:30 AM STEM Showdown 3:00 PM 2:00 PM 1:00 PM 12:00 PM 11:00 AM 9:00 AM Trial Events Block 5 3:40 PM 2:40 PM 1:40 PM 12:40 PM 11:40 AM 9:40 AM Block 6 4:50 PM 3:50 PM 2:50 PM 1:50 PM 12:50 PM 10:50 AM Block 7 2:00 PM 12:00 PM Block 8 1:10 PM Block 9 2:20 PM The 2021 Science Olympiad Tournament will start across the United States at the times shown above. The times listed above reflect the local time in that Time Zone on May 22, 2021. Each Event Block will run for one hour and be followed by a 10- minute Break before the next Event Block begins. No team will begin the competition prior to 8:00 AM local time. Teams from Alaska and Hawaii will join the tournament in progress and complete any Event Blocks missed at the end of their day. -
The Calendars of India
The Calendars of India By Vinod K. Mishra, Ph.D. 1 Preface. 4 1. Introduction 5 2. Basic Astronomy behind the Calendars 8 2.1 Different Kinds of Days 8 2.2 Different Kinds of Months 9 2.2.1 Synodic Month 9 2.2.2 Sidereal Month 11 2.2.3 Anomalistic Month 12 2.2.4 Draconic Month 13 2.2.5 Tropical Month 15 2.2.6 Other Lunar Periodicities 15 2.3 Different Kinds of Years 16 2.3.1 Lunar Year 17 2.3.2 Tropical Year 18 2.3.3 Siderial Year 19 2.3.4 Anomalistic Year 19 2.4 Precession of Equinoxes 19 2.5 Nutation 21 2.6 Planetary Motions 22 3. Types of Calendars 22 3.1 Lunar Calendar: Structure 23 3.2 Lunar Calendar: Example 24 3.3 Solar Calendar: Structure 26 3.4 Solar Calendar: Examples 27 3.4.1 Julian Calendar 27 3.4.2 Gregorian Calendar 28 3.4.3 Pre-Islamic Egyptian Calendar 30 3.4.4 Iranian Calendar 31 3.5 Lunisolar calendars: Structure 32 3.5.1 Method of Cycles 32 3.5.2 Improvements over Metonic Cycle 34 3.5.3 A Mathematical Model for Intercalation 34 3.5.3 Intercalation in India 35 3.6 Lunisolar Calendars: Examples 36 3.6.1 Chinese Lunisolar Year 36 3.6.2 Pre-Christian Greek Lunisolar Year 37 3.6.3 Jewish Lunisolar Year 38 3.7 Non-Astronomical Calendars 38 4. Indian Calendars 42 4.1 Traditional (Siderial Solar) 42 4.2 National Reformed (Tropical Solar) 49 4.3 The Nānakshāhī Calendar (Tropical Solar) 51 4.5 Traditional Lunisolar Year 52 4.5 Traditional Lunisolar Year (vaisnava) 58 5. -
NACLO 2021 Student Handbook
The Fifteenth Annual North American Computational Linguistics Open Competition 2021 www.nacloweb.org 2021 Student Handbook September 15, 2020 Please check the website for updates and announcements 2021 Contest Dates (USA and Anglophone Canada)* Open Round: January 28, 2021 / Invitational Round: March 11, 2021 Site registration deadline: January 10, 2021 Student registration deadline: January 15, 2021 Contact [email protected] if you miss the deadline. Walk-ins allowed with advance permission of the local site host. * The dates for the 2021 Francophone contest in Canada will be announced later. Check the OLC-CLO site. 1 ABOUT Introduction NACLO is a fun (and educational!) contest for U.S. and Canadian high school students in which contestants compete by solving compelling and creative puzzles in linguistics and computational linguistics. Requiring no previous knowledge of linguistics, languages, or computing, these puzzles can be solved by analytic reasoning alone, and serve as a fun introduction to a field to which many high school students have never been introduced. Winners of NACLO are eligible to compete in the International Linguistics Olympiad, one of twelve international high school science Olympiads. Contact [email protected] What’s New in 2021? We have released an addendum detailing our COVID-19 contingency plans. It will continue to be updated throughout the months leading up to the competition. University sites will also be updating their NACLO websites to reflect the situation on their campuses. Contest in Canada The Anglophone contest in Canada takes place jointly with the contest in the United States. As of the writing of this version of the handbook, the dates for the 2021 Francophone contest in Canada have not been announced.