SCHEDULES

SCHEDULE 15Minor and consequential amendments: Part 4

Enterprise Act 2002 (c. 40)

36(1)Section 107 (further publicity requirements) is amended as follows.

(2)In subsection (1), for paragraph (a) substitute—

(a)any decision made by it that the duty to make a reference under section 22 or 33 applies and any such reference made by it;

(aa)any decision made by it that the duty to make such a reference does not apply (other than a decision made by virtue of subsection (2)(b) of section 33);.

(3)In that subsection, after paragraph (aa) insert—

(ab)any notice given by it as mentioned in paragraph (b) of the definition of “initial period” in section 34ZA(3);

(ac)any extension by it under section 34ZB of the initial period;

(ad)any decision made by it to cancel an extension as mentioned in section 34ZB(7)(b);

(ae)any extension by it under section 34A of the preliminary assessment period;

(af)any decision made by it to cancel an extension as mentioned in section 34A(6A)(b);.

(ag)any extension by it under section 46B of the preliminary assessment period;

(ah)any decision made by it to cancel an extension as mentioned in section 46B(3A)(b);.

(4)In that subsection, omit paragraph (d).

(5)In that subsection, after paragraph (e) insert—

(ea)any notice given by it under section 73A(2)(b);

(eb)any extension by it under section 73A of the period for considering whether to accept an undertaking under section 73;

(ec)any decision made by it to cancel an extension as mentioned in section 73A(11)(b);.

(6)In that subsection, in paragraph (f), for “such an undertaking or order” substitute “an order mentioned in paragraph (e)”.

(7)At the end of that subsection insert ; and

(i)any notice given by it under section 96(2A).

(8)In subsection (2), after paragraph (e) insert—

(ea)any extension by it under section 41A of the period within which its duty under section 41(2) is to be discharged;

(eb)any decision made by it to cancel an extension as mentioned in section 41A(7)(b);.

(9)In subsection (3), omit paragraphs (h) and (i).