The Xxxxx. Xxxxx Amount. XXX agrees to make, and the Subrecipient agrees to accept, on the terms and conditions stated in this Agreement, one or more Grants, in the Grant Amount(s) specified on the Application(s) attached as Exhibit A hereto. From and after the date hereof, OBO may agree to make and the Subrecipient may agree to accept, on the terms and conditions stated herein, additional Grants pursuant to additional Applications in the Grant Amount stated in each such Application; in such event, such additional Applications will be attached hereto on Exhibit A and shall become a part of this Agreement.
The Xxxxx. Xxxx platform or the Platform means the online-platform, developed by the Company and/or its affiliates which consists of Care.Wallet, Care.Protocol, Care.Coin, Care.Card and several other components, where Community connects with the clients. Additional details regarding the Platform are provided in the Whitepaper.
The Xxxxx. Xxxx may, in its sole discretion, amend the Token Sale Agreement at any time by posting a revised version on the site at Xxxxx.Xxxx website.
The Xxxxx. Red" Xxxx Technical Center is a Joint Use facility at the College's Nassau Center shared by the College and NCSD. Tuition charges for dual enrollment students who take classes that are scheduled at this site will be charged at 50% of the standard tuition rates of $71.98 per credit hour for college credit courses ($35.99 per credit hour) and $2.33 per contact hour for all non-credit courses ($1.17 per contact hour).
The Xxxxx. Xxxxxx isomorphism The Xxxxx–Xxxxxx isomorphism is the map which can on the level of moduli be described as 0 ψn : X (p−nϵ) −∼→ XΓ (pn)(ϵ)a, E '→ (E/Hn(E), E[pn]/Hn(E)) where Hn(E) denotes the canonical subgroup. Its inverse is given by sending (E′, Dn) '→ E′/Dn. Via ψn, we can in particular think of the formal model X(p−nϵ) of X (p−nϵ) as being a formal model XΓ (pn)(ϵ)a := X(p−nϵ) of XΓ (pn)(ϵ)a. Via ψn and ψn−1, we can moreover
The Xxxxx. Xxxxxx isomorphism
The Xxxxx. Xxxxxx isomorphism of modular forms We have already introduced in §2.1.2 the Xxxxx–Xxxxxx isomorphism ψn : X (p−nϵ) → XΓ (pn)(ϵ)a. Since our base space is XΓ0(p)(ϵ)a, not X (ϵ), we will also need the version for Γ0(p), which we shall also denote by ψ and which we may define as the composition n n ψ : XΓ0(p)(p−
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The Xxxxx. XX Services enable you to control the aspects of the Health Data which you can share with others.
