This article aims at contrasting aspectual oppositions in English and Persian in the context of the novel The Old Man and the Sea, and its translation by Daryabandari (1983) as the data. Unlike English, in Persian perfective and imperfective forms are morphologically marked. While the vast majority of English simple past forms are translated into Persian by past perfective forms, only less than...

We apply a theorem of J. Lurie to produce cohomology theories associated to certain Shimura varieties of type U(1, n−1). These cohomology theories of topological automorphic forms (TAF ) are related to Shimura varieties in the same way that TMF is related to the moduli space of elliptic curves. We study the cohomology operations on these theories, and relate them to certain Hecke algebras. We c...

Payroll Direct Deposit Form [1] Address Update [2] 2016 TD1 Federal Personal Tax Credit Return [3] 2016 Worksheet for Federal TD1 [4] 2016 TD1 Ontario Personal Tax Credit Return [5] 2016 Worksheet for Ontario TD1 [6] CPT30 [7] Election to Stop Contributing to the Canada Pension Plan Authorize RSP Payroll Deduction [8] Record of Employment (ROE) The University of Guelph submits all ROEs electron...

Payroll Direct Deposit Form [1] Address Update [2] 2016 TD1 Federal Personal Tax Credit Return [3] 2016 Worksheet for Federal TD1 [4] 2016 TD1 Ontario Personal Tax Credit Return [5] 2016 Worksheet for Ontario TD1 [6] CPT30 [7] Election to Stop Contributing to the Canada Pension Plan Authorize RSP Payroll Deduction [8] Record of Employment (ROE) The University of Guelph submits all ROEs electron...

We’ve hit the big three theorems of vector calculus: Green’s, Stokes’, and the Divergence Theorem (although Green’s theorem is really a pretty obvious special case of Stokes’ theorem). But it’s an amazing fact that all of these theorems are really special cases of an even larger theorem that unifies all that we’ve studied so far. This new theory also extends what we’ve done to spaces of arbitra...

The geometry of Rn is controlled algebraically by the dot product. We will abstract the dot product on Rn to a bilinear form on a vector space and study algebraic and geometric notions related to bilinear forms (especially the concept of orthogonality in all its manifestations: orthogonal vectors, orthogonal subspaces, and orthogonal bases). Section 1 defines a bilinear form on a vector space a...