How to resolve the algorithm Horizontal sundial calculations step by step in the AutoHotkey programming language
How to resolve the algorithm Horizontal sundial calculations step by step in the AutoHotkey programming language
Table of Contents
Problem Statement
Create a program that calculates the hour, sun hour angle, dial hour line angle from 6am to 6pm for an operator entered location.
For example, the user is prompted for a location and inputs the latitude and longitude 4°57′S 150°30′W (4.95°S 150.5°W of Jules Verne's Lincoln Island, aka Ernest Legouve Reef), with a legal meridian of 150°W. (Note: the "meridian" is approximately the same concept as the "longitude" - the distinction is that the meridian is used to determine when it is "noon" for official purposes. This will typically be slightly different from when the sun appears at its highest location, because of the structure of time zones. For most, but not all, time zones (hour wide zones with hour zero centred on Greenwich), the legal meridian will be an even multiple of 15 degrees.) Wikipedia: A sundial is a device that measures time by the position of the Sun. In common designs such as the horizontal sundial, the sun casts a shadow from its style (also called its Gnomon, a thin rod or a sharp, straight edge) onto a flat surface marked with lines indicating the hours of the day (also called the dial face or dial plate). As the sun moves across the sky, the shadow-edge progressively aligns with different hour-lines on the plate. Such designs rely on the style being aligned with the axis of the Earth's rotation. Hence, if such a sundial is to tell the correct time, the style must point towards true north (not the north or south magnetic pole) and the style's angle with horizontal must equal the sundial's geographical latitude.
Let's start with the solution:
Step by Step solution about How to resolve the algorithm Horizontal sundial calculations step by step in the AutoHotkey programming language
Source code in the autohotkey programming language
DllCall("AllocConsole") ; Open a console window for this application
Pi := 4*ATan(1)
,Degrees := Pi/180
FileAppend, Enter Latitude: , CONOUT$ ; write to stdout
FileReadLine, latitude, CONIN$, 1 ; read from stdin
FileAppend, Enter Longitude: , CONOUT$
FileReadLine, longitude, CONIN$, 1
FileAppend, Enter Legal meridian: , CONOUT$
FileReadLine, meridian, CONIN$, 1
sineLatitude := Sin(latitude*Degrees)
FileAppend, `n, CONOUT$
FileAppend, Sine of latitude: %sineLatitude%`n, CONOUT$
FileAppend, % "Difference of Longitudes (given longitude - meridian): " . longitude-meridian . "`n", CONOUT$
FileAppend, `n, CONOUT$
FileAppend, Numbers from 6 AM to 6 PM:`n, CONOUT$
FileAppend, Hour`t`tSun Hour Angle`t Dial hour line angle`n, CONOUT$
hour := -7
While (++hour < 7)
{
clockHour := hour < 0 ? abs(hour) . "AM" : hour . "PM"
shr := RTrim("" . (15.0*hour - (longitude-meridian)), "0") ; RTrim() removes trailing zeroes
dhla := Atan(sineLatitude*Tan(shr*degrees))/Degrees
FileAppend, %clockhour%`t`t%shr%`t`t%dhla%`n, CONOUT$
}
MsgBox close me when done.
You may also check:How to resolve the algorithm Prime decomposition step by step in the XSLT programming language
You may also check:How to resolve the algorithm Even or odd step by step in the Lua programming language
You may also check:How to resolve the algorithm Unbias a random generator step by step in the ERRE programming language
You may also check:How to resolve the algorithm AKS test for primes step by step in the OCaml programming language
You may also check:How to resolve the algorithm General FizzBuzz step by step in the Wren programming language