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Results 11 - 16 of 16 for the_tag (0.22 sec)
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src/mdo/reader.vm
entities.put("Delta", "\u0394"); entities.put("Epsilon", "\u0395"); entities.put("Zeta", "\u0396"); entities.put("Eta", "\u0397"); entities.put("Theta", "\u0398"); entities.put("Iota", "\u0399"); entities.put("Kappa", "\u039a"); entities.put("Lambda", "\u039b"); entities.put("Mu", "\u039c"); entities.put("Nu", "\u039d");
Registered: Wed Jun 12 09:55:16 UTC 2024 - Last Modified: Fri Dec 15 06:33:11 UTC 2023 - 42.1K bytes - Viewed (0) -
okhttp-idna-mapping-table/src/main/resources/okhttp3/internal/idna/IdnaMappingTable.txt
0397 ; mapped ; 03B7 # 1.1 GREEK CAPITAL LETTER ETA 0398 ; mapped ; 03B8 # 1.1 GREEK CAPITAL LETTER THETA 0399 ; mapped ; 03B9 # 1.1 GREEK CAPITAL LETTER IOTA 039A ; mapped ; 03BA # 1.1 GREEK CAPITAL LETTER KAPPA
Registered: Sun Jun 16 04:42:17 UTC 2024 - Last Modified: Sat Feb 10 11:25:47 UTC 2024 - 854.1K bytes - Viewed (0) -
src/encoding/xml/xml.go
"fnof": "\u0192", "Alpha": "\u0391", "Beta": "\u0392", "Gamma": "\u0393", "Delta": "\u0394", "Epsilon": "\u0395", "Zeta": "\u0396", "Eta": "\u0397", "Theta": "\u0398", "Iota": "\u0399", "Kappa": "\u039A", "Lambda": "\u039B", "Mu": "\u039C", "Nu": "\u039D", "Xi": "\u039E", "Omicron": "\u039F", "Pi": "\u03A0",
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Fri Mar 08 18:46:41 UTC 2024 - 47.3K bytes - Viewed (0) -
tensorflow/c/experimental/filesystem/filesystem_interface.h
int64_t int_val; double real_val; struct { char* buf; int buf_length; } buffer_val; } TF_Filesystem_Option_Value_Union; typedef struct TF_Filesystem_Option_Value { int type_tag; // type of values in the values union int num_values; // number of values TF_Filesystem_Option_Value_Union* values; // owned (plugins must make a copy if storing this) } TF_Filesystem_Option_Value;
Registered: Sun Jun 16 05:45:23 UTC 2024 - Last Modified: Fri May 27 17:36:54 UTC 2022 - 53.1K bytes - Viewed (0) -
tensorflow/compiler/mlir/tensorflow/ir/tf_generated_ops.td
let summary = [{ Computes arctangent of `y/x` element-wise, respecting signs of the arguments. }]; let description = [{ This is the angle \\( \theta \in [-\pi, \pi] \\) such that \\[ x = r \cos(\theta) \\] and \\[ y = r \sin(\theta) \\] where \\(r = \sqrt{x^2 + y^2} \\). For example: >>> x = [1., 1.] >>> y = [1., -1.] >>> print((tf.math.atan2(y,x) * (180 / np.pi)).numpy()) [ 45. -45.]
Registered: Sun Jun 16 05:45:23 UTC 2024 - Last Modified: Tue Jun 11 23:24:08 UTC 2024 - 793K bytes - Viewed (0) -
src/internal/trace/traceviewer/static/trace_viewer_full.html
arguments.length?(l=+n,a):l},a.charge=function(n){return arguments.length?(g="function"==typeof n?n:+n,a):g},a.chargeDistance=function(n){return arguments.length?(p=n*n,a):Math.sqrt(p)},a.gravity=function(n){return arguments.length?(v=+n,a):v},a.theta=function(n){return arguments.length?(d=n*n,a):Math.sqrt(d)},a.alpha=function(n){return arguments.length?(n=+n,r?r=n>0?n:0:n>0&&(c.start({type:"start",alpha:r=n}),Xo.timer(a.tick)),a):r},a.start=function(){function n(n,r){if(!e){for(e=new Array(c),...
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Tue Nov 21 20:45:06 UTC 2023 - 2.5M bytes - Viewed (0)