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| |
, ge = new Array(new 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/** | |
* | |
* | |
* @param {*} year | |
* @param {*} month | |
* @param {*} day | |
* 这段 JavaScript 代码是用来计算儒略日(Julian Day)的函数。 | |
* 儒略日是一种天文学上的时间计量方式,它是从公元前4713年1月1日中午12点开始计算的连续日数,用来表示一个时间点的精确日期和时间。 | |
* 下面是这段代码的具体含义和计算方法: | |
* 函数接收三个参数:年、月、日。这三个参数用来表示一个具体的时间点,用于计算该时间点的儒略日。 | |
* 代码中的变量 t 和 needFix 用来记录一些计算过程中的中间值。 | |
* 第一个 if 语句用来判断该时间点是否在1582年10月15日之后,如果是则 needFix 被赋值为1,否则 needFix 为0。 | |
* 这是因为1582年10月4日至15日这段时间被删除,即从10月4日后的日期都要加1天,这是为了纠正历法的误差。 | |
* 这段时间被删除是因为当时使用的历法是儒略历,而儒略历的平均年长比实际的回归年长约11分钟左右。 | |
* 这个差距看起来很小,但随着时间的推移,积累起来就会导致历法与实际日期发生偏移。 | |
* 为了解决这个问题,当时的教皇格里高利十三世命令对儒略历进行修正,即将1582年10月4日之后的日期都加上一天, | |
* 使历法与实际日期的偏差保持在可接受的范围内。 | |
* 这个新历法被称为格里高利历(Gregorian Calendar),也叫新历法。 | |
* 这个修正造成了10天的空缺,即1582年10月4日之后的日期直接跳到10月15日,这段时间被删除。 | |
* 这个修正在欧洲各国陆续采纳,但直到18世纪才在英国和美国等地普及。 | |
* 第二个 if 语句用来判断月份是否在1或2月,如果是则将月份加上12,年份减1,这是为了方便后面的计算。 | |
* 第三个 if 语句用来判断是否需要加上一个修正值 t,如果 needFix 为1,则需要根据年份的世纪数来计算 t 的值,否则 t 为0。这个修正值是为了纠正历法的误差。 | |
* 最后一行代码用来计算该时间点的儒略日,它是由年份、月份、日、修正值 t 和一个常数 1524.5 组成的复杂计算公式。 | |
* 4716代表的是公历启示年,也叫儒略日起算点(Julian Day Number)。 | |
* 公历启示年是指公元前1年1月1日的儒略日,它的值是1721426.5。 | |
* 由于儒略日是从公元前4713年1月1日中午12点开始计算,因此公历启示年的儒略日可以表示为: | |
* 公历启示年的儒略日 = 4713年1月1日中午12点的儒略日 - 1721424.5 | |
* 因此,公历启示年的儒略日的值为2447892.5。在计算儒略日时,一般会将输入的日期转换为公历启示年的儒略日,然后再进行计算。 | |
* @return {*} | |
*/ | |
function JD(year, month, day) { | |
var t = 0, | |
needFix = 0; | |
if (372 * year + 31 * month + Math.floor(day) >= 588829) { | |
needFix = 1; | |
} | |
if (month <= 2) { | |
month += 12; | |
year--; | |
} | |
if (needFix) { | |
t = Math.floor(year / 100); | |
t = 2 - t + Math.floor(t / 4); | |
} | |
return ( | |
Math.floor(365.25 * (year + 4716)) + Math.floor(30.6001 * (month + 1)) + day + t - 1524.5 | |
); | |
} | |
// 年份校验 | |
function normalizeYear(year) { | |
var n = String(year).replace(/[^0-9Bb*-]/g, ""), a = n.substr(0, 1); | |
if ("B" == a || "b" == a || "*" == a) { | |
if (((n = 1 - n.substr(1, n.length)), n > 0)) | |
return alert("通用纪法的公元前纪法从B.C.1年开始。并且没有公元0年"), -1e4; | |
} else n -= 0; | |
n < -4712 && alert("超过B.C. 4713不准"); | |
n > 9999 && alert("超过9999年的农历计算很不准。"); | |
return n; | |
} | |
// 把时分秒、换算成小时 | |
function getHourByTime(time) { | |
var hour, minute, second; | |
var timeArray, timeStr; | |
timeStr = String(time).replace(/[^0-9:.]/g, ""); | |
timeArray = timeStr.split(":"); | |
if (1 == timeArray.length) { | |
hour = timeArray[0].substr(0, 2) - 0; | |
minute = timeArray[0].substr(2, 2) - 0; | |
second = timeArray[0].substr(4, 2) - 0; | |
} else if (2 == timeArray.length) { | |
hour = timeArray[0] - 0; | |
minute = timeArray[1] - 0; | |
second = 0; | |
} else { | |
hour = timeArray[0] - 0; | |
minute = timeArray[1] - 0; | |
second = timeArray[2] - 0; | |
} | |
return hour + minute / 60 + second / 3600; | |
} | |
var T= 2451545 | |
// | |
/** | |
* | |
* | |
* @param {*} dateString | |
* 2451545代表的是J2000.0时刻对应的儒略日数,也就是起算点。 | |
* J2000.0是指公元2000年1月1日12:00:00格林威治时间,是天文学上的一个重要时刻,用于描述天体的位置和运动状态。 | |
* 在计算天体位置和运动时,通常需要将其转换为相对于J2000.0时刻的位置和运动状态,因此J2000.0时刻对应的儒略日数也被广泛使用。 | |
* | |
* 这段 JavaScript 代码是用来计算儒略日(Julian Day)的函数。 | |
* 儒略日是一种天文学上的时间计量方式,它是从公元前4713年1月1日中午12点开始计算的连续日数,用来表示一个时间点的精确日期和时间。 | |
* 该函数接收三个参数:年、月、日,用于计算该时间点的儒略日。 | |
* 函数返回该时间点的儒略日值减去固定的起算点 T(2451545),即计算得到的相对儒略日值。 | |
* @return {*} | |
*/ | |
function getJd(dateString) { | |
var n = dateString, | |
a = n.replace(/-/g, "/"); | |
a = Date.parse(a); | |
var t = new Date(a), | |
year = t.getFullYear(), | |
month = t.getMonth() + 1, | |
date = t.getDate(), | |
hour = t.getHours() < 10 ? "0" + t.getHours() : t.getHours(), | |
minute = t.getMinutes() < 10 ? "0" + t.getMinutes() : t.getMinutes(), | |
second = t.getSeconds() < 10 ? "0" + t.getSeconds() : t.getSeconds(), | |
time = hour + ":" + minute + ":" + second, | |
g = JD(normalizeYear(year), month, date + getHourByTime(time) / 24) - T; | |
return g; | |
} | |
var ae = new Array( | |
-4e3, | |
108371.7, | |
-13036.8, | |
392, | |
0, | |
-500, | |
17201, | |
-627.82, | |
16.17, | |
-0.3413, | |
-150, | |
12200.6, | |
-346.41, | |
5.403, | |
-0.1593, | |
150, | |
9113.8, | |
-328.13, | |
-1.647, | |
0.0377, | |
500, | |
5707.5, | |
-391.41, | |
0.915, | |
0.3145, | |
900, | |
2203.4, | |
-283.45, | |
13.034, | |
-0.1778, | |
1300, | |
490.1, | |
-57.35, | |
2.085, | |
-0.0072, | |
1600, | |
120, | |
-9.81, | |
-1.532, | |
0.1403, | |
1700, | |
10.2, | |
-0.91, | |
0.51, | |
-0.037, | |
1800, | |
13.4, | |
-0.72, | |
0.202, | |
-0.0193, | |
1830, | |
7.8, | |
-1.81, | |
0.416, | |
-0.0247, | |
1860, | |
8.3, | |
-0.13, | |
-0.406, | |
0.0292, | |
1880, | |
-5.4, | |
0.32, | |
-0.183, | |
0.0173, | |
1900, | |
-2.3, | |
2.06, | |
0.169, | |
-0.0135, | |
1920, | |
21.2, | |
1.69, | |
-0.304, | |
0.0167, | |
1940, | |
24.2, | |
1.22, | |
-0.064, | |
0.0031, | |
1960, | |
33.2, | |
0.51, | |
0.231, | |
-0.0109, | |
1980, | |
51, | |
1.29, | |
-0.026, | |
0.0032, | |
2e3, | |
63.87, | |
0.1, | |
0, | |
0, | |
2005, | |
64.7, | |
0.4, | |
0, | |
0, | |
2015, | |
69 | |
); | |
/** | |
* 这段代码实现了一个计算时间方程修正值的函数 te(jdYear, n), | |
* 该函数接受两个参数 jdYear 和 n, | |
* 其中 jdYear 代表给定的儒略日所对应的年份, | |
* n 是一个常数,代表了某个年份的时间方程修正值。该函数的具体含义如下: | |
* 首先,将给定年份 jdYear 减去 1820 年,得到以 1820 年为基准的年数。 | |
* 然后,将上述年数除以 100,得到一个小数值 a。 | |
* 接着,将 n 乘以 a 的平方,并减去 20,得到最终的时间方程修正值。 | |
* 该函数通常用于计算太阳时角或日食等现象的精确时间。 | |
* 由于地球公转速度不均匀,因此每年的日出日落时间会有些微差异,时间方程修正值可以用来校正这些差异,使计算结果更加精确。 | |
* | |
* @param {*} jdYear | |
* @param {*} n | |
* @return {*} | |
*/ | |
function te(jdYear, n) { | |
var a = (jdYear - 1820) / 100; | |
return n * a * a - 20; | |
} | |
/** | |
* | |
* | |
* @param {*} jdYear | |
* @return {*} | |
* 这段代码实现了一个计算太阳时角(solar hour angle)的函数,可以根据给定的儒略日计算出太阳在当地时间的角度。 | |
* 具体来说,它通过以下步骤实现: | |
* 定义了一个数组 ae,其中包含了一些常数,这些常数可能是用来计算太阳时角的参数。 | |
* 定义了一个函数 te(jdYear, n),用来计算一个年份 jdYear 对应的时间方程修正值。 | |
* 其中 n 是数组 ae 中的最后两个元素,分别代表了最新的年份和对应的时间方程修正值。 | |
* 定义了一个函数 func1(jdYear),用来计算给定年份 jdYear 对应的太阳时角。该函数根据 jdYear 的大小,分为两种情况计算。 | |
* 如果 jdYear 大于等于数组 ae 中的最新年份 n,则根据 te(jdYear, 31) 和 te(n, 31) 的差值来计算修正值,再用修正值计算太阳时角。 | |
* 如果 jdYear 小于最新年份 n,则从数组 ae 中寻找与 jdYear 最接近的年份,并根据该年份及前后年份的参数计算太阳时角。 | |
* 定义了一个函数 oe(jdDay),用来计算给定儒略日 jdDay 对应的太阳时角。该 | |
* 函数将儒略日数转换为年份,再调用 func1(jdYear) 计算太阳时角,并将结果除以86400,得到太阳时角的单位为天的值。 | |
*/ | |
function func1(jdYear) { | |
var n = ae[ae.length - 2], // 2015 | |
a = ae[ae.length - 1]; // 69 | |
if (jdYear >= n) { | |
if (jdYear > n + 100) return te(jdYear, 31); | |
var t = te(jdYear, 31), | |
o = te(n, 31) - a; | |
return t - (o * (n + 100 - jdYear)) / 100; | |
} | |
var r | |
for (r = 0; r < ae.length; r += 5) if (jdYear < ae[r + 5]) break; | |
var i = ((jdYear - ae[r]) / (ae[r + 5] - ae[r])) * 10, | |
s = i * i, | |
c = s * i; | |
return ae[r + 1] + ae[r + 2] * i + ae[r + 3] * s + ae[r + 4] * c; | |
} | |
/** | |
* | |
* @param {*} jdDay | |
* @returns | |
*/ | |
function oe(jdDay) { | |
var jdYear = jdDay / 365.2425 + 2e3; // 以公元2000年1月1日为起点的儒略日数转换成年 | |
return func1(jdYear) / 86400; | |
} | |
var F = new Array( | |
2.1824, | |
-33.75705, | |
36e-6, | |
-1720, | |
920, | |
3.5069, | |
1256.66393, | |
11e-6, | |
-132, | |
57, | |
1.3375, | |
16799.4182, | |
-51e-6, | |
-23, | |
10, | |
4.3649, | |
-67.5141, | |
72e-6, | |
21, | |
-9, | |
0.04, | |
-628.302, | |
0, | |
-14, | |
0, | |
2.36, | |
8328.691, | |
0, | |
7, | |
0, | |
3.46, | |
1884.966, | |
0, | |
-5, | |
2, | |
5.44, | |
16833.175, | |
0, | |
-4, | |
2, | |
3.69, | |
25128.11, | |
0, | |
-3, | |
0, | |
3.55, | |
628.362, | |
0, | |
2, | |
0 | |
); | |
var E = 648e3 / Math.PI | |
/** | |
* 函数 q(e) 接受一个参数 e,表示当前时间的偏移量。 | |
* 该函数使用数组 F 中的常数项计算月球在轨道上的位置和速度,并返回一个包含两个元素的数组,分别表示月球在轨道上的纬度和经度。 | |
* 具体来说,函数中首先计算出参数 e 的平方和两个临时变量 f 和 i,然后对数组 F 中每 5 个元素进行遍历, | |
* 根据常数项、$e$ 系数和 $e^2$ 系数计算出月球在轨道上的位置, | |
* 再根据 $\sin$ 系数和 $\cos$ 系数计算出月球在轨道上的速度, | |
* 最终将所有项的加权和除以 100 乘以常数 E, | |
* 得到月球在轨道上的纬度和经度。 | |
* | |
* @param {*} e | |
* @return {*} | |
*/ | |
function q(e) { | |
var n, | |
a, | |
t, | |
o = e * e, | |
r = F, | |
f = 0, | |
i = 0; | |
for (n = 0; n < r.length; n += 5) | |
(a = r[n] + r[n + 1] * e + r[n + 2] * o), | |
(t = 0 == n ? -1.742 * e : 0), | |
(f += (r[n + 3] + t) * Math.sin(a)), | |
(i += r[n + 4] * Math.cos(a)); | |
return [f / 100 / E, i / 100 / E]; | |
} | |
function ce(e, n, a, t) { | |
var o = new Array(); | |
return (o[0] = se(0, e, n)), (o[1] = se(1, e, a)), (o[2] = se(2, e, t)), o; | |
} | |
var z = new Array(0,5038.7784,-1.07259,-.001147,84381.448,0,.05127,-.007726,0,4.1976,.19447,-179e-6,0,-46.815,.05059,344e-6,84381.448,-46.815,-59e-5,.001813,0,10.5526,-2.38064,-.001125,0,47.0028,-.03301,57e-6,629554.886,-869.8192,.03666,-.001504,0,5029.0966,1.11113,6e-6,0,2004.3109,-.42665,-.041833,0,2306.2181,.30188,.017998,0,2306.2181,1.09468,.018203) | |
, w = new Array(0,5038.47875,-1.07259,-.001147,0,0,84381.448,-.02524,.05127,-.007726,0,0,0,4.1976,.19447,-179e-6,0,0,0,-46.815,.05059,344e-6,0,0,84381.448,-46.84024,-59e-5,.001813,0,0,0,10.5526,-2.38064,-.001125,0,0,0,47.0028,-.03301,57e-6,0,0,629554.886,-869.8192,.03666,-.001504,0,0,0,5028.79695,1.11113,6e-6,0,0,0,2004.1917476,-.4269353,-.0418251,-601e-7,-1e-7,2.5976176,2306.0809506,.3019015,.0179663,-327e-7,-2e-7,-2.5976176,2306.0803226,1.094779,.0182273,47e-6,-3e-7) | |
, _ = new Array(0,5038.481507,-1.0790069,-.00114045,132851e-9,-9.51e-8,84381.406,-.025754,.0512623,-.00772503,-467e-9,3.337e-7,0,4.199094,.1939873,-22466e-8,-912e-9,12e-9,0,-46.811015,.0510283,52413e-8,-646e-9,-1.72e-8,84381.406,-46.836769,-1831e-7,.0020034,-576e-9,-4.34e-8,0,10.556403,-2.3814292,-.00121197,170663e-9,-56e-9,0,46.998973,-.0334926,-12559e-8,113e-9,-2.2e-9,629546.7936,-867.95758,.157992,-5371e-7,-4797e-8,72e-9,0,5028.796195,1.1054348,7964e-8,-23857e-9,3.83e-8,0,2004.191903,-.4294934,-.04182264,-7089e-9,-1.274e-7,2.650545,2306.083227,.2988499,.01801828,-5971e-9,-3.173e-7,-2.650545,2306.077181,1.0927348,.01826837,-28596e-9,-2.904e-7); | |
function j(e, n, a) { | |
var t, o, r, f = 1, i = 0; | |
for ("IAU1976" == a && (r = 4, | |
o = z), | |
"IAU2000" == a && (r = 6, | |
o = w), | |
"P03" == a && (r = 6, | |
o = _), | |
n = String("fi w P Q E x pi II p th Z z ").indexOf(n + " ") / 3, | |
t = 0; t < r; t++, | |
f *= e) | |
i += o[n * r + t] * f; | |
return i / E | |
} | |
function ie(e, n, a, t, o) { | |
var r = new Array(); | |
return ( | |
e < 8 && | |
((r[0] = fe(e, 0, n, a)), | |
(r[1] = fe(e, 1, n, t)), | |
(r[2] = fe(e, 2, n, o))), | |
8 == e && | |
((r = (function (e) { | |
var n, | |
a, | |
t = Math.PI / 180 / 1e5, | |
o = (2 * (36525 * e + 1825394.5)) / 2185e3 - 1, | |
r = e / 1e8, | |
f = new Array(0, 0, 0); | |
for (n = 0; n < 9; n++) { | |
var i = ge[n], | |
s = i.length, | |
c = 0; | |
for (a = 0; a < s; a += 3) | |
c += i[a] * Math.sin(i[a + 1] * r + i[a + 2] * t); | |
n % 3 == 1 && (c *= o), | |
n % 3 == 2 && (c *= o * o), | |
(f[Math.floor(n / 3)] += c / 1e8); | |
} | |
return ( | |
(f[0] += 9.922274 + 0.154154 * o), | |
(f[1] += 10.01609 + 0.064073 * o), | |
(f[2] += -3.947474 - 0.042746 * o), | |
f | |
); | |
})(n)), | |
(r = Z(r)), | |
(r = (function (e, n, a) { | |
var t = new Array(n[0], n[1], n[2]); | |
return ( | |
(t[0] += j(e, "fi", a)), | |
(t = Y(t, j(e, "w", a))), | |
(t[0] -= j(e, "x", a)), | |
(t = Y(t, -j(e, "E", a))), | |
t | |
); | |
})(n, r, "P03"))), | |
9 == e && ((r[0] = 0), (r[1] = 0), (r[2] = 0)), | |
r | |
); | |
} | |
var S = 6378.1366 | |
, C = 149597870.691 | |
, O = S / C | |
, D = (Math.asin(O), | |
299792.458) | |
, P = C / D / 86400 / 36525 | |
var re = new Array(-.08631,39e-5,-8e-5,-.07447,6e-5,17e-5,-.07135,-26e-5,-.00176,-.20239,.00273,-.00347,-.25486,.00276,.42926,.24588,.00345,-14.46266,-.95116,.02481,58.30651); | |
function N(e) { | |
return (e %= 2 * Math.PI), e < 0 ? e + 2 * Math.PI : e; | |
} | |
function $(e) { | |
return Math.tan(e) | |
} | |
function Y(e, n) { | |
var a = new Array(), | |
t = e[0], | |
o = e[1]; | |
return ( | |
(a[0] = K(R(t) * X(n) - $(o) * R(n), X(t))), | |
(a[1] = U(X(n) * R(o) + R(n) * X(o) * R(t))), | |
(a[2] = e[2]), | |
(a[0] = N(a[0])), | |
a | |
); | |
} | |
function L(e) { | |
e *= 180 / Math.PI; | |
var n = e.toFixed(4); | |
return n; | |
} | |
/** | |
* 这段 JavaScript 代码定义了一个函数 A(e),该函数用于计算太阳的均时差。 | |
* 具体来说,输入参数 e 表示当前时间的儒略千年数,输出结果为太阳的均时差(单位为弧度)。 | |
* | |
* @param {*} e | |
* @return {*} | |
*/ | |
function A(e) { | |
var n = e * e | |
, a = n * e | |
, t = a * e | |
, o = t * e; | |
return (84381.406 - 46.836769 * e - 1831e-7 * n + .0020034 * a - 576e-9 * t - 4.34e-8 * o) / E | |
} | |
/** | |
* | |
* @param {*} e 天体编号 | |
* @param {*} n 当时日出时刻的儒略日 | |
* @param {*} a 黄道还是赤道 | |
* @returns | |
*/ | |
function b(e, n, a) { | |
var t, | |
o, | |
r, | |
f, | |
i, | |
s = n / 36525, | |
c = q(s), //在月球轨道上经纬度? | |
u = c[0], | |
g = c[1], | |
h = A(s) + g, | |
l = ""; | |
if (e < 10) { | |
o = ie(0, s, -1, -1, -1); | |
t = ie(e, s, -1, -1, -1); | |
t[0] = N(t[0]); | |
t = J(t, o); | |
i = t[2]; | |
s -= i * P; | |
f = ie(0, s, -1, -1, -1); | |
r = ie(e, s, -1, -1, -1); | |
t = J(r, o); | |
t = J(r, f); | |
t[0] = N(t[0] + u); | |
if (0 == a) { | |
t = Y(t, h); | |
l = L(t[0]); | |
} | |
if (a == 1) { | |
l = L(t[0]); | |
} | |
} | |
if (e == 10) { | |
t = ce(s, 1, 1, -1); | |
i = t[2]; | |
s -= (i * P) / C; | |
t = ce(s, -1, -1, -1); | |
t[0] = N(t[0] + u); | |
if (a == 0) { | |
t = Y(t, h); | |
l = L(t[0]); | |
} | |
if (a == 1) { | |
l = L(t[0]); | |
} | |
} | |
return l; | |
} | |
function fe(e, n, a, t) { | |
a /= 10; | |
var o, r, f, i, s, c, u, g = 0, h = 1, l = ue[e], b = 6 * n + 1, d = l[b + 1] - l[b]; | |
for (o = 0; o < 6; o++, | |
h *= a) | |
if (i = l[b + o], | |
s = l[b + 1 + o], | |
u = s - i, | |
u) { | |
for (t < 0 ? c = s : (c = V(3 * t * u / d + .5) + i, | |
o && (c += 3), | |
c > s && (c = s)), | |
r = i, | |
f = 0; r < c; r += 3) | |
f += l[r] * Math.cos(l[r + 1] + a * l[r + 2]); | |
g += f * h | |
} | |
if (g /= l[0], | |
0 == e) { | |
var p = a * a | |
, m = p * a; | |
0 == n && (g += (-.0728 - 2.7702 * a - 1.1019 * p - .0996 * m) / E), | |
1 == n && (g += (0 + 4e-4 * a + 4e-4 * p - .0026 * m) / E), | |
2 == n && (g += (.0044 * a - .002 + .0213 * p - .025 * m) / 1e6) | |
} else { | |
var k = re[3 * (e - 1) + n]; | |
0 == n && (g += -3 * a / E), | |
g += 2 == n ? k / 1e6 : k / E | |
} | |
return g | |
} | |
function J(e, n) { | |
return n = Q(n), | |
e = Q(e), | |
e[0] -= n[0], | |
e[1] -= n[1], | |
e[2] -= n[2], | |
Z(e) | |
} | |
function Q(e) { | |
var n = new Array | |
, a = e[0] | |
, t = e[1] | |
, o = e[2]; | |
return n[0] = o * X(t) * X(a), | |
n[1] = o * X(t) * R(a), | |
n[2] = o * R(t), | |
n | |
} | |
function X(e) { | |
return Math.cos(e) | |
} | |
function R(e) { | |
return Math.sin(e) | |
} | |
function Z(e) { | |
var n = new Array | |
, a = e[0] | |
, t = e[1] | |
, o = e[2]; | |
return n[2] = function(e) { | |
return Math.sqrt(e) | |
}(a * a + t * t + o * o), | |
n[1] = U(o / n[2]), | |
n[0] = N(K(t, a)), | |
n | |
} | |
function U(e) { | |
return Math.asin(e) | |
} | |
function K(e, n) { | |
return Math.atan2(e, n) | |
} | |
function V(e) { | |
return Math.floor(e) | |
} | |
function se(e, n, a) { | |
var t, o, r, f, i, s = he[e], c = 0, u = 1, g = n * n, h = g * n, l = h * n, b = l * n, d = n - 10; | |
for (0 == e && (c += (3.81034409 + 8399.684730072 * n - 3319e-8 * g + 3.11e-8 * h - 2.033e-10 * l) * E, | |
c += 5028.792262 * n + 1.1124406 * g + 7699e-8 * h - 23479e-9 * l - 1.78e-8 * b, | |
d > 0 && (c += 1.43 * d - .866 + .054 * d * d)), | |
g /= 1e4, | |
h /= 1e8, | |
l /= 1e8, | |
a *= 6, | |
a < 0 && (a = s[0].length), | |
t = 0; t < s.length; t++, | |
u *= n) { | |
for (r = s[t], | |
f = V(a * r.length / s[0].length + .5), | |
t && (f += 6), | |
f >= r.length && (f = r.length), | |
o = 0, | |
i = 0; o < f; o += 6) | |
i += r[o] * Math.cos(r[o + 1] + n * r[o + 2] + g * r[o + 3] + h * r[o + 4] + l * r[o + 5]); | |
c += i * u | |
} | |
return 2 != e && (c /= E), | |
c | |
} | |
function d(e, n, a) { | |
var t = n / 36525 | |
, o = q(t) | |
, r = o[0] | |
, f = o[1] | |
, i = A(t) + f; | |
if (11 == e) { | |
var s = 125.044555 - 1934.1361849 * t + .0020762 * t * t + t * t * t / 467410 - t * t * t * t / 60616e3 | |
, c = [s * (Math.PI / 180), 0, 0]; | |
c[0] = N(c[0] + r), | |
0 == a ? (c = Y(c, i), | |
s = L(c[0])) : 1 == a && (s = L(c[0])) | |
} | |
if (12 == e) { | |
s = 305.044555 - 1934.1361849 * t + .0020762 * t * t + t * t * t / 467410 - t * t * t * t / 60616e3, | |
c = [s * (Math.PI / 180), 0, 0]; | |
c[0] = N(c[0] + r), | |
0 == a ? (c = Y(c, i), | |
s = L(c[0])) : 1 == a && (s = L(c[0])) | |
} | |
if (13 == e) { | |
var u = 305.044555 - 1934.1361849 * t + .0020762 * t * t + t * t * t / 467410 - t * t * t * t / 60616e3 | |
, g = 263.353243 + 4069.0137111 * t - .0103238 * t * t - t * t * t / 80053 + t * t * t * t / 18999e3 | |
, h = Math.atan(Math.tan(5.145396 * Math.PI / 180) * Math.sin((g - u) * Math.PI / 180)); | |
c = [g * (Math.PI / 180), h, 0]; | |
c[0] = N(c[0] + r), | |
0 == a ? (c = Y(c, i), | |
s = L(c[0])) : 1 == a && (s = L(c[0])) | |
} | |
if (14 == e) | |
if (0 == a) { | |
s = 188.6849 + 360 * n / 10226.78132, | |
c = [s * (Math.PI / 180), 0, 0]; | |
c[0] = N(c[0] + r), | |
c = Y(c, i), | |
s = L(c[0]) | |
} else if (1 == a) { | |
s = 188.6849 + 360 * n / 10226.78132, | |
c = [s * (Math.PI / 180), 0, 0]; | |
c[0] = N(c[0] + r), | |
s = L(c[0]) | |
} | |
return s | |
} | |
function getXingdu(birthday, i) { | |
var jdByBirthday = getJd(birthday); // 儒略日距J2000 | |
var g = jdByBirthday + -8 / 24 + oe(jdByBirthday); // 当日的日出儒略日 | |
var v = new Array(); | |
v[0] = b(9, g, i); | |
v[1] = b(10, g, i); | |
for (var z = 1; z < 6; z++) v[z + 1] = b(z, g, i); | |
v[7] = d(11, g, i); | |
v[8] = d(12, g, i); | |
v[9] = d(13, g, i); | |
v[10] = d(14, g, i); | |
return v; | |
} | |
function getObject(){ | |
var obj = { | |
"name": "Tom", | |
"age": 18 | |
}; | |
return obj; | |
} | |
exports.getXingdu = getXingdu; |
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