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(CSV import RYI entries import Take 2) |
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{{DictEntry | {{DictEntry | ||
| | |wylie=khyab pa sgo brgyad | ||
|english-def=. eight types / doors of pervasion, the eight approaches of pervasion. A logical relationship, in which, the eight requirements of congruency for two things are mutually inclusive: 1) if it is "x" it is "y"; 2) if it is "y" it is "x", yin khyab gnyis; 3) if it is not "x" it is not "y"; 4) if it is not "y" it is not "x", min khyab gnyis; 5) if there is "x" there is "x"; 6) if there is "y" there is "x", yod khyab gnyis; 7) if there is no "x" there is no "y"; 8) if there is no "y" there is no "x", med khyab gnyis | |english-def=. eight types / doors of pervasion, the eight approaches of pervasion. A logical relationship, in which, the eight requirements of congruency for two things are mutually inclusive: 1) if it is "x" it is "y"; 2) if it is "y" it is "x", yin khyab gnyis; 3) if it is not "x" it is not "y"; 4) if it is not "y" it is not "x", min khyab gnyis; 5) if there is "x" there is "x"; 6) if there is "y" there is "x", yod khyab gnyis; 7) if there is no "x" there is no "y"; 8) if there is no "y" there is no "x", med khyab gnyis | ||
|dictionary=RangjungYeshe | |dictionary=RangjungYeshe | ||
}} | }} | ||
Latest revision as of 22:38, 20 September 2021
- khyab pa sgo brgyad
- . eight types / doors of pervasion, the eight approaches of pervasion. A logical relationship, in which, the eight requirements of congruency for two things are mutually inclusive: 1) if it is "x" it is "y"; 2) if it is "y" it is "x", yin khyab gnyis; 3) if it is not "x" it is not "y"; 4) if it is not "y" it is not "x", min khyab gnyis; 5) if there is "x" there is "x"; 6) if there is "y" there is "x", yod khyab gnyis; 7) if there is no "x" there is no "y"; 8) if there is no "y" there is no "x", med khyab gnyis
{{#arraymap:khyab pa sgo brgyad
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