Sign Restrictions Clause Samples

Sign Restrictions. The Licensee shall refrain from the use of Electronic Message Centers, electronic reader boards, electronic changeable copy signs or similar electronic technology for all signage on City property.

Sign Restrictions. One sign and/or chalk board not to exceed ten (10) square feet in total area will be permitted upon application to the Borough Clerk with the approval of the Borough Administrator. A sketch, denoting the location, size, construction material, wording, colors, size of letters and printing, explaining the use of said sign.

Sign Restrictions. Prohibited Signs

Sign Restrictions. This Exhibit is attached to and made a part of the Lease by and between BRE/NYT L.L.C. and PUBMATIC, INC. for space in the Building located at ▇▇▇ ▇▇▇▇ ▇▇▇▇ ▇▇▇▇▇▇, ▇▇▇ ▇▇▇▇, ▇▇▇ ▇▇▇▇ ▇▇▇▇▇.

Sign Restrictions. Tenant shall neither place nor allow to be placed any signs, banners, or posters, permanent or temporary, or merchandise of any kind, on or about the exterior of the Property or Unit(s), except not more than two (2) signs which are to be of a size, design, and colors approved in advance in writing by the Borough Council and its Mayor, and such shall be installed at Tenant’s cost in a manner and at a location specified by the Borough Council. Such signs shall be erected on the East and West sides of the Property. Tenant shall maintain its sign in good order and condition and in conformity with applicable governmental laws and requirements. The Borough Council shall be permitted to remove any sign temporarily to perform repair or remodeling work and shall replace same as soon as practicable. Any interior signage design or placed to be viewed, or which can be viewed from outside the property must be placed at least two (2) feet from any window or opening and must also comply with any BOROUGH OF KEYPORT Ordinances and as provided herein. Tenant shall not place freestanding signs anywhere. The Borough Council shall be permitted, in its sole discretion, to permit in writing, such additional signage, as it may deem appropriate on terms and conditions that are uniform to all Tenants.

Sign Restrictions. Any signage must be in accordance with the Borough of Keansburg’s Sign

Sign Restrictions. ‌ The sign restrictions will be imposed on the matrix of long run structural responses, since they are intended to be in the long-run. The procedure is as follows; I first obtain an initial estimate for the matrix B0 defined in section 3.2, and here I denote it R. One such credible estimate could be a Cholesky decomposition of the (MSE(∞)). Note that R is only just one of many possible decompositions of the (MSE(∞)) to obtain B0 with the intended structural restrictions. Different rotations of R via selections of an orthonormal matrix,Q, will impose the same restrictions. There are two commonly used methods to obtain Q, and they have been shown to equally perform well. One is the ▇▇▇▇▇▇▇▇▇▇▇ approach which relies on randomly selecting a square matrix from a standard normal distribution, and us- ing the QR decomposition until RQ satisfies the intended restrictions. The second method is the ▇▇▇▇▇▇ Rotation which rotates R using the rotation matrix,  cos(θ) −sin(θ) ,  sin(θ) cos(θ)  until the rotations sought after in RQ are satisfied. The ▇▇▇▇▇▇ rotation matrix satisfies the orthonormal requirement by relying on the fact that cos2(θ) + sin2(θ) = 1. In this applica- tion I adopt the ▇▇▇▇▇▇ rotation method to impose opposing signs on the responses of labor productivity and unskilled labor to a NTS. As a technical rule of thumb, to rotate an n x n matrix R, the orthonormal matrix Q is obtained as the product Q = Q1xQ2x. xQk, where k = n(n−1) . Each Qi is an nxn identity matrix rotated using by the geometric rota- tion matrix given above. For instance, the sign restrictions in the current application are placed on the bottom-right 3x3 sub matrix for R, therefore the final rotation matrix will be given by Q = Q1xQ2xQ3 where Qi, for i = 1, 2, 3 are as follows,  cos(θ1) −sin(θ1) 0   1 0 0     Q1 = sin(θ1) cos(θ1) 0 , Q2 =  cos(θ2) −sin(θ2) 0  and   cos(θ3) 0 −sin(θ3)     sin(θ2) cos(θ2) 1  Q3 =