RE: Can someone explain the RNS23 Nov 2024 12:46
I think the whole thing around the nominal values in the RNS is to ensure that the company does not reduce its share capital, which is something that typically needs a Court Order or in the case of a 2006 Act company such as Hemo a solvency statement from the board (which I am not sure that they are in a position to be able to make at the moment - being the company's ability to pay its liabilities as they fall due for the next 12 months).
Issued share capital is determined by the nominal value of shares in issue. The current nominal value of a share is 1p.
Current share capital = 1,401,815,988 * £0.01 = £14,018,159.88
Part 1: Sub-division
After the sub-division into Deferred Shares and New Ordinary Shares, share capital will be the sum of:
Share capital of Deferred Shares = 1,401,815,988 * £0.009975 = £13,983,114.48
Share capital of New Ordinary Shares = 1,401,815,988 * £0.000025 = £35,045.40
This total share capital after sub-division = £13,983,114.48 + £35,045.40 = £14,018,159.88 (i.e. unchanged)
Part 2: Consolidation of New Shares (1 for every 400 - here I have ignored fractions for the purpose of clearly demonstrating how the numbers work in theory).
After the Consolidation of the New Ordinary Shares there will be 1,401,815,988 / 400 = 3,504,539.97.
Each New Ordinary Shares will have a nominal value 400 * £0.000025 = £0.01 (this is confirmed in the RNS)
Post Consolidation the company's share capital will be the sum of:
Share capital of Deferred Shares = 1,401,815,988 * £0.009975 = £13,983,114.48
Share capital of New Ordinary Shares = 3,504,539.97 * £0.01 = £35,045.40
This total share capital after sub-division = £13,983,114.48 + £35,045.40 = £14,018,159.88 (i.e. unchanged)
So Hemogenyx's issued share capital will remain unchanged throughout and we will arrive back at New Ordinary Shares having a nominal value of 1p. That I believe is the rationale; nothing more sinister.
Clearly it leaves future scope to issue shares at a discount if necessary, from say £4 (the future price equivalent to 1p now) all the way down to £0.01 again.