# Lemma sentence example

lemma

- The generic approximation lemma (pdf, ps, bibtex) Graham Hutton and Jeremy Gibbons.
- lemma liii.
- Suppose somebody suggests an approach to an unsolved problem that involves proving an intermediate lemma.
- We also show how to use these results to prove a weak version of the conjectured probabilistic embedding lemma.
- Now we can continue the sequence ` beyond infinity ' by using the basic lemma repeatedly, starting at t w.Advertisement
- Each line in the resource file shows an inflected form, its part of speech, its related lemma and its morphological information.
- lemma frequency were found.
- lemma database mentioned above.
- lemma frequency effects were found in the regressions.
- However, the area has been going through spectacular growth recently due to the advent of new tools like the so-called hypergraph regularity lemma.Advertisement
- We look at denotational semantics, using sets and functions, the substitution lemma and equational theory.
- We may give in the first place an elementary proof of the converse proposition by the aid of a simple lemma: Lemma.
- The lemma is enunciated as follows: " Quaestiones omnes, quae per sinus, tangentes, atque secantes absolvi solent, per solam prosthaphaeresim, id est, per solam additionem, subtractionem, sine laboriosa numerorum multiplicatione divisioneque expedire."
- contains also (I), under the head of the de determinate sectione of Apollonius, lemmas which, closely examined, are seen to be cases of the involution of six points; (2) important lemmas on the Porisms of Euclid (see PoRIsM); (3) a lemma upon the Surface Loci of Euclid which states that the locus of a point such that its distance from a given point bears a constant ratio to its distance from a given straight line is a conic, and is followed by proofs that the conic is a parabola, ellipse, or hyperbola according as the constant ratio is equal to, less than or greater than i (the first recorded proofs of the properties, which do not appear in Apollonius).
- Justification: lemma bounding the number of roots of a polynomial of degree d in n variables.Advertisement
- One of the most important rules of the method forms the second lemma of the second book of the Principia.