Viewing a response to: @taskmaster4450/hive-how-quickly-things-can-change
get the point, so true. I think the green line is super-exponential and hence it is not only parabolic but hyperbolic. Parabolas grow fast, but never reach infinity (mathematically - at least not in finite time but with t going to infinity as well) hyperbolas or super-exponential functions literally explode and go to infinity in finite time. This is why price bubbles are finite-time-singularities like a black-hole and have to correct, otherwise they would go infinite because the time-period for a price doubling is cutted in half each doubling (like Bitcoin in 2017)
author | lauch3d |
---|---|
permlink | qomqfh |
category | hive-167922 |
json_metadata | {"app":"hiveblog/0.1"} |
created | 2021-02-16 16:14:03 |
last_update | 2021-02-16 16:16:27 |
depth | 1 |
children | 0 |
last_payout | 2021-02-23 16:14:03 |
cashout_time | 1969-12-31 23:59:59 |
total_payout_value | 0.000 HBD |
curator_payout_value | 0.000 HBD |
pending_payout_value | 0.000 HBD |
promoted | 0.000 HBD |
body_length | 571 |
author_reputation | 35,293,764,570,552 |
root_title | "Hive: How Quickly Things Can Change" |
beneficiaries | [] |
max_accepted_payout | 1,000,000.000 HBD |
percent_hbd | 10,000 |
post_id | 101,906,389 |
net_rshares | 9,820,343,836 |
author_curate_reward | "" |
voter | weight | wgt% | rshares | pct | time |
---|---|---|---|---|---|
taskmaster4450le | 0 | 9,820,343,836 | 4% |