diff --git a/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⠀⠀⠀⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀옷⠀ⵙ⠀ߦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀ꖴ⠀ⵙ⠀✤⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᴥ⠀ⵙ⠀ߦ⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀ߦ⠀ⵙ⠀ᴥ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀✤⠀ⵙ⠀ꖴ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ߦ⠀ⵙ⠀옷⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀⠀⠀⠀.GHX b/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⠀⠀⠀⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀옷⠀ⵙ⠀ߦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀ꖴ⠀ⵙ⠀✤⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᴥ⠀ⵙ⠀ߦ⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀ߦ⠀ⵙ⠀ᴥ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀✤⠀ⵙ⠀ꖴ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ߦ⠀ⵙ⠀옷⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀⠀⠀⠀.GHX index 9ab5f8d4..d579dfa5 100644 --- a/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⠀⠀⠀⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀옷⠀ⵙ⠀ߦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀ꖴ⠀ⵙ⠀✤⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᴥ⠀ⵙ⠀ߦ⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀ߦ⠀ⵙ⠀ᴥ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀✤⠀ⵙ⠀ꖴ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ߦ⠀ⵙ⠀옷⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀⠀⠀⠀.GHX +++ b/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⠀⠀⠀⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀옷⠀ⵙ⠀ߦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ИN⠀ⵙ⠀Ⓞ⠀ⵙ⠀ꖴ⠀ⵙ⠀✤⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᴥ⠀ⵙ⠀ߦ⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀ߦ⠀ⵙ⠀ᴥ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ᒍᒐ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀✤⠀ⵙ⠀ꖴ⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀Ⓞ⠀ⵙ⠀ИN⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ߦ⠀ⵙ⠀옷⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀ᴥ⠀ⵙ⠀ᗱᗴ⠀ⵙ⠀⠀⠀⠀.GHX @@ -48,10 +48,10 @@ - -710 - -1430 + -812 + -1109 - 0.66896373 + 0.864537239 @@ -1470,7 +1470,7 @@ Besides You can Right click on the component's icon and choose one of three prov 11 - 16.0 + 32.0 @@ -13517,7 +13517,7 @@ False for input values on the X Axis which do not intersect a graph curve - 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