Verb:

अरुंद, वाढतात, उलगडणे, मर्यादा घालणे, मर्यादित रहा, कमी करा, संकुचित करा,

Adjective:

तीक्ष्ण, असहिष्णु, जागा भरलेली, अरुंद, गर्दी, अविनाशी, संकुचित मनाचा, पुरेसे नाही, पिळणे, प्रशस्त, अगदी अरुंद, मर्यादित, योग्य, धर्मांध, संकुचित करा,

tarrow's Usage Examples:

The Harrod–Domar model makes the following a priori assumptions:{| border0 cellspacing5 cellpadding2|-| \ Yf(K)| 1: Output is a function of capital stock|-| \ \frac{dY}{dK}c \Rightarrow \frac{dY}{dK}\frac{Y}{K}| 2: The marginal product of capital is constant; the production function exhibits constant returns to scale.

-{\frac {2\zeta \omega }{1-\omega ^{2}}}{\frac {2\zeta \omega }{\omega ^{2}-1}}\Rightarrow \varphi \equiv \varphi (\zeta ,\omega )\arctan \left({\frac.

In general, let \gamma \in \mathrm{Hom}(\mathfrak{g}, \mathrm{End}(M)) denote the left action of \mathfrak{g} on M and regard it as an application d_\gamma^{(0)} \colon M \rightarrow M \otimes \mathfrak{g}^*.

\text{time-slots}\begin{matrix}\text{transmit antennas}\\\left \downarrow\overrightarrow{\begin{bmatrix}s_{11} " s_{12} " \cdots " s_{1n_T} \\s_{21} " s_{22} " \cdots " s_{2n_T} \\\vdots " \vdots " " \vdots \\s_{T1} " s_{T2} " \cdots " s_{Tn_T}\end{bmatrix}}\right.

A strategy for Eloise in the game G(\varphi,\mathcal M,s) is any function that assigns, to any possible history in which it is Eloise's turn to play, a legal move; more precisely, any function \sigma: H_\exists \rightarrow \prod_{h\in H_\exists}A(h) such that \sigma(h)\in A(h) for every history h\in H_\exists.

\varphi\models^-\psi (\varphi falsity entails \psi) if \mathcal M,X\models^-\psi \Rightarrow \mathcal M,X\models^-\varphi for any structure \mathcal M and any team X such that dom(X)\supseteq \mbox{Free}(\varphi)\cup \mbox{Free}(\psi).

For example, it can express branching quantifier sentences, such as the formula \exists c\forall x\exists y\forall z(\exists w/\{x,y\})((xz \leftrightarrow yw) \land y \neq c) which expresses infinity in the empty signature; this cannot be done in FOL.

Since \theta_n (0) is indeterminate by the definition of reverse Bessel polynomials, but is a removable singularity, it is defined that \theta_n (0) \lim_{x \rightarrow 0} \theta_n (x) .

P\rightarrow \Diamond P} can be read using the above interpretation as "if P is necessary, then it is also possible", which is almost always held to be valid.