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 8:43:09 PM"

Meanings sorted by:

postulado 50, poligonos concavos ordenados: Yes ( m, mm, n ) m greater that n, n greater or equal to one, is the data of a polygon concave ordered, then the number of sides of a line broken is equal to 2 ( m-n ) and sides of the polygon concave ordered total equals 4 ( 2m - 41 1 2n.
postulado 51, poligonos concavos ordenados: If ( m, r, n ) m more that r, r greater that n, n greater or equal that one, is the data of a polygon concave ordered, then the number of sides of a line broken higher is equal to 2 ( m-n ) and the number of sides of a line broken lower is equal to 2 ( r ) and the total of sides of the polygon concave ordered is equal to 4 ( m r-2n 1 ).
postulado 52, poligonos concavos ordenados: Yes ( m, n, n ) m greater than n, n greater or equal to two, is a tidy concave polygon data, then the number of sides of a line is equal to 2 ( 41 m-n; and the number of the ordered polygon concave side is equal to 4 ( m-n 1-)
postulado 53, poligonos concavos ordenados: All polygon concave ordered which is divided into congruent squares or in fact congruent rectangles ( m, mm, n ) m greater than n, n greater than or equal to one, and that limited him a square and a rhombus respectively, are the same one.
postulado 53, poligonos concavos ordenados: All polygon concave ordered which is divided into congruent squares or in fact congruent rectangles ( m, mm, n ) m greater than n, n greater than or equal to one, and that limited him a square and a rhombus respectively, are the same one.
postulado 53, poligonos concavos ordenados: All polygon concave ordered which is divided into congruent squares or in fact congruent rectangles ( m, mm, n ) m greater than n, n greater than or equal to one, and that limited him a square and a rhombus respectively, are the same one.
postulado 54, poligonos concavos ordenados: All polygon concave ordered which is divided in congruent Rhombus or in fact congruent rhomboid ( m, mm, n ) m greater than n, n greater than or equal to one and that limited him a rectangle and a diamond shape respectively, are the same two.
postulado 55, poligonos concavos ordenados: All polygon concave ordered which is divided in congruent Rhombus or in fact congruent rhomboid ( m, r, n ) greater than r, r greater than n, n greater than or equal to one, and that limited him a square and a rhombus respectively are the only one.
postulado 56, poligonos concavos ordenados: All polygon concave ordered which is divided into congruent squares or in fact congruent rectangles ( m, r, n ) greater than r, r greater than n, n greater than or equal to one, and that limited him a rectangle and a diamond shape respectively are the only two.
postulado 23, poligonos concavos ordenados: Yes ( m, r, n ) m greater or equal that r, r greater that n, n greater or equal to 4 pair, is the data of a polygon concave ordered, then n ( n-2 ) It is the total number of parallelograms that are missing to the incomplete polygons sorted concave to be polygons full concave.
postulado 24, poligonos concavos ordenados: Those polygons concave ordered with data ( m, mm, n ) m more that n, n greater or equal to one, is grouped in a collection formed by infinite members ( joint ) where each Member has infinite elements or data.
postulado 25, poligonos concavos ordenados: Those polygons concave ordered with dato ( m, r, n ) m greater that r, r greater that n, n greater or equal to one, is grouped in a collection multiple formed by infinite collections, where each collection has infinite members ( joint ) and each Member has infinite elements or data.
postulado 26, poligonos concavos ordenados: Those polygons concave ordered with data ( m, n, n ) m greater than n, n greater or equal to two, are grouped into a collection consisting of infinite members ( 41 sets; where each Member has infinite elements or data.
postulado 27, poligonos concavos ordenados: All polygon concave ordered full of dato ( m, m, 1 ) m greater than one, is separated into two parallelograms divided into congruent parallelograms with order ( m, 41 m; and ( m-1, m-1 ).
postulado 28, poligonos concavos ordenados: All polygon concave ordered full of dato ( m, m, 2 ) m more that two, is separated in two parallelograms split in parallelograms congruent with order ( m, m-1 ) and ( m-1, m )
postulado 29, poligonos concavos ordenados: All polygon concave ordered full data ( m, r, 1-) greater than r m r greater than one, is separated into two parallelograms divided into congruent parallelograms with order ( m, r ) and ( m-1, r-1 ).
postulado 30, poligonos concavos ordenados: All polygon concave ordered full of dato ( m, r, 2 ) m more that r, r more that two, is separated in two parallelograms divided in parallelograms congruent with order ( m, r-1 ) and ( m-1, r )
postulado 31, poligonos concavos ordenados: All polygon concave ordered full of dato ( m, 2, 2 ) m more that two, is separated in two parallelograms split in parallelograms congruent with order ( m, n-1 ) and ( m-1, n )
postulado 32, poligonos concavos ordenados: Those polygons concave ordered, are in the forms: one, two and three; only one and two; equal one and two, if mentally is supposed that is built from them parallelograms divided in parallelograms congruent of the forms earlier.
postulado 33, poligonos concavos ordenados: The perimeter of a polygon concave ordered full of dato ( m, m, 1 ) m more that one, is equal to the sum of the perimeters of their parallelograms separated.