Spanish Open dictionary by Ricardo de Cuba Menendez

Ricardo de Cuba Menendez
511

	Value	Position
Position	18	18
Accepted meanings	511	18
Obtained votes	2	56
Votes by meaning	0	5275
Inquiries	11867	20
Queries by meaning	23	5275
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"Statistics updated on 5/6/2024 2:16:16 PM"

Meanings sorted by:

postulado ludico 31: The variable notable is n-imaginaria, in those q-variables who have written on each one of their boxes n-imaginarios and real elements.
postulado ludico 32: The remarkable variable is n-complex, in those q-variables who have written in each of its elements n-complejos, n-imaginarios and real elements.
postulado ludico 33: The remarkable variable is n-entais, in those q-variables who have written on each one of their squares, elements n-hipercomplejos, n-complejos elements, n-imaginarios elements and real elements.
postulado ludico 34: Condition AC to play q-variable, is not written in any of their boxes and these conditions are endless.
postulado ludico 35: Alternate to play on any real notable variable q-variable is n-imaginaria, n greater or equal to zero.
postulado ludico 36: The AC to play in any q-variable of n-imaginaria remarkable variable, condition is n-complex n greater or equal to zero.
postulado ludico 37: The alternating condition to play in any q-variable of notable variable n-complex is n-entais, n greater or equal to zero
postulado ludico 38: Alternate to play on any q-variable of n-entais remarkably variable, is n-complejidad four, n greater or equal to zero
postulado 1 de paralelogramos: All square, can be divided into congruent squares with order ( m, 41 m; m greater than or equal to two.
postulado 2 de paralelogramos: All square, can be divided into congruent rectangles with order ( m, r ) or ( r, m ) m greater than r, r greater than or equal to one.
postulado 3 de paralelogramos: All rectangle can be divided into congruent rectangles with order ( m, 41 m; m greater than or equal to two.
postulado 4 de paralelogramos: All rectangle can be divided in congruent rectangles or congruent squares with order ( m, r ) or ( r, m ) m greater than r, r greater than or equal to one.
postulado 5 de paralelogramos: All diamond, can be divided into diamonds congruent with order ( m, 41 m; m greater than or equal to two.
postulado 6 de paralelogramos: All diamond, can be divided at rhomboid congruent with order ( m, r ) or ( r, m ) m greater than r, r greater than or equal to one.
postulado 7 de paralelogramos: All diamond shape, can be divided at rhomboid congruent with order ( m, 41 m; m greater than or equal to two.
postulado 8 de paralelogramos: All diamond shape, can be divided at rhomboid consistent or congruent Rhombus with order ( m, r ) or ( r, m ) m greater than r, r greater than or equal to one.
forma igual uno: It is the one that contains all polygons sorted concave data ( m, mm, n ) m greater that n, n greater or equal to one, that is divided in square congruent or rectangles congruent, also contains to all them parallelograms divided in parallelograms congruent of order ( m, m ) m greater than or equal to two, and only if, they are squares divided into congruent squares or rhombuses divided in congruent Rhombus and through them is supposed that the ordered concave polygons are built is equal one respectively.
forma igual dos: Is one that contains to all those polygons concave ordered of dato ( m, m, n ) m greater than n, n greater or equal to one, which are divided in congruent diamond or rhomboid congruent, also contains all parallelograms divided into ( m, 41 m order congruent parallelograms; m greater than or equal to two, and only if, they are divided into congruent rectangles rectangles or rhomboid divided at rhomboid congruent and through them is supposed that the ordered concave polygons are built is equal two respectively.
indicadores secundarios c prima: Indicators side c ''. They are two sides of equal length to the length of the sides of the broken lines, secundarías if and only if the polygon ordered concave is divided into squares or rhombuses congruent, and if the polygon ordered concave is divided into rectangles or rhomboid congruent, then the indicators have equal length to one of the two lengths of the sides of the broken lines. Secondary indicators, always have a c value equal to one.
indicador principal n prima: Indicator main n ''. Is a side parallel to the indicator base, has a length and a value n equal to 1,2,3...n times the length give them sides of them lines broken, if and only if, the polygon concave ordered is divided in square or rhombuses congruent, and if the polygon concave ordered is divided in rectangles or rhomboid congruent, then the value n is equal to 1,2,3...n times an of them two lengths of the sides of them lines broken.