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Can I map a message M to a target group of bilinear pairs

Consider a bilinear pairing $e(G_1,G_2)=G_T$, let $G_1,G_2,G_T$ be multiplicative cyclic groups of order p. If I have a message $m$, can I map $m$ to $G_T$, and encrypt $m$ as $m times G_T$?

Sending ETHM to my ETH wallet address in Coinbase Wallet results in the ETHM being sent back to my ETHM wallet

Using Coinbase wallet, I sent ETHM to my ETH wallet address (ETHM is ERC20). The transaction was successful and I was charged a fee. In Coinbase Wallet I now see the ETHM back in my ETHM wallet, which was sent there from my ETH wallet address. How can I transfer the ETHM to ETH? I::Listen

Using Coinbase wallet, I sent ETHM to my ETH wallet address (ETHM is ERC20). The transaction was successful and I was charged a fee. In Coinbase Wallet I now see the ETHM back in my ETHM wallet, which was sent there from my ETH wallet address. How can I transfer the ETHM to ETH? I can do it in Uniswap, but Coinbase wallet is reflecting a much higher rate for the ETHM, so I want to do the swap there.

Can I map a message M to a target group of bilinear pairs

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